PLEASE HELP Ruby has a choice between three savings accounts. Savings account A has an APR of 3.9742% compounded monthly, savings account B has an APR of 3.9886% compounded quarterly, and savings account C has an APR of 3.9998% compounded semiannually. Ruby wants to choose the savings account with the highest APY.
Part I: If r is a savings account's APR and n is the number of compounding periods per year, what expression gives the savings account's APY?
Part II: What is the APY of savings account A to four decimal places?
Part III: What is the APY of savings account B to four decimal places?
Part IV: What is the APY of savings account C to four decimal places?
Part V: Which savings account offers the highest APY?

Answers

Answer 1

Answer:

  I. APY = (1 +r/n)^n -1

  II. 4.0474%

  III. 4.0487%

  IV. 4.0398%

  V. Account B

Step-by-step explanation:

I. The expression is ...

  APY = (1 +r/n)^n -1

__

II–IV. See the attached. (When calculations are tedious and repetitive, a spreadsheet is helpful.)

__

V. The account compounded quarterly has the highest APY, account B.

PLEASE HELP Ruby Has A Choice Between Three Savings Accounts. Savings Account A Has An APR Of 3.9742%

Related Questions

"Consider the following production function: Y =
zK2N2. Assuming that z = 1, does this satisfy
all of our properties of production functions? If not, explain
which ones are violated."

Answers

The given production function Y = zK^2N^2 does not satisfy all of the properties of production functions. It violates the property of constant returns to scale.

A production function is a mathematical representation of the relationship between inputs (factors of production) and outputs (goods or services). It is expected to satisfy certain properties for it to be considered a valid production function.

One of the key properties of production functions is constant returns to scale, which means that if all inputs are scaled up or down proportionally, the output should also be scaled up or down by the same factor. In the given production function Y = zK^2N^2, we can observe that the exponents of both capital (K) and labor (N) are 2. This implies that doubling both inputs should result in a quadrupling of output (2^2 * 2^2 = 4). However, this violates the principle of constant returns to scale, as the output is increasing at an increasing rate, not a constant rate.

Therefore, the given production function fails to satisfy the property of constant returns to scale. Other properties such as positive marginal products and non-negativity of inputs may still hold, but without constant returns to scale, the production function does not conform to all the expected properties.

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when the spring is stretched and the distance from point a to point b is 5.3 feet, what is the value of θ to the nearest tenth of a degree?
a. 60.0
b. 35.2
c. 45.1
d. 55.5

Answers

When the spring is stretched and the distance from point a to point b is 5.3 feet, the value of θ is 53.13  degrees

The distance between point a to point b = 5.3 feet

The length of the top side = 3 feet

Therefore, it will form a right triangle

Here we have to use trigonometric function

Here adjacent side and the hypotenuse of the triangle is given

The trigonometric function that suitable for the given conditions is

cos θ = Adjacent side / Hypotenuse

Substitute the values in the equation

cos θ = 3 / 5

θ = cos^-1(3 / 5)

θ = cos^-1(0.6)

θ = 53.13 degrees

Therefore, the value of θ is 53.13  degrees

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Which linear graph represents a proportional relationship?

a graph of a line that passes through the points 0 comma 0 and 1 comma negative 3
a graph of a line that passes through the points 0 comma 2 and 1 comma 2
a graph of a line that passes through the points 0 comma negative 3 and 2 comma 1
a graph of a line that passes through the points 0 comma negative 1 and 2 comma negative 2

Answers

Answer:

Points (0,0) and (1,-3) form a line that represents a proportional relationship.

Step-by-step explanation:

A proportional relationship is one in which the ratio of x and y is always the same.  (x/y) or (y/x) equals a constant, k.

Such a relationship will result in a straight line, if graphed.  In a linear equation such as y = 2x, it can be seen that the ratio of y/x will always be 2 (or (1/2) for x/y).

But the straight line must go through the origin (0,0).  If not, the relationship in no longer a constant, since the value of the y-intercept (b in y=mx+b) will cause deviations to a constant ratio of x and y.

See the attached graph.  All points are marked, and equations for the lines connecting them are also plotted.  Only the first set of points (0,0) and (1,-3) line on a straight line (Green line)with an intercept of (0,0),  The other lines either have an intercept (Purple and Yellow) or have no relationship (Red Line:  y is always equal to 2, regardless of the value of red)

Which linear graph represents a proportional relationship? a graph of a line that passes through the

PLEASE PLEASE HELP GIVING BRAINALIST AND EXTRA POINTS FOR FIRST PERSON

PLEASE PLEASE HELP GIVING BRAINALIST AND EXTRA POINTS FOR FIRST PERSON

Answers

Answer:

answers are below

Step-by-step explanation:

1. k = -12

2. x = 14

3. y = -18

4. x = 34/3 or 11.3333333

5. x = -10

6. b = 17

7. x = 1/7

8. y = -2

Hope this heps!! Tell me if you need any explanations :)

Answer:

1. -12

2. 14

3. -18

4. 11 1/3

5. -1 3/5

6. -17

7. 1/7

8. 7 1/3

Step-by-step explanation:

Most of them should be right but sorry if wrong

encuentra el valor de x con el cual la ecuación se hace válida -5(4x-2)=-10

Answers

-5(4x - 2) = -10
-20x + 10 = -10
-20x = -20
x = 1

-5(4*1 - 2) = -10
-5(4 -2) = -10
-5(2) = -10
-10 = -10

please help out with these
questions, thank you
An operations manager observes a new production process. Based on production of the first 4 units, the manager estimates that the learning rate is 96%. If unit #4 took 41.47 minutes to complete and th

Answers

Based on the information provided, the learning rate observed by the operations manager for a new production process is 96%.Given that unit #4 took 41.47 minutes to complete, we can estimate the time required to complete unit #5 using the learning curve formula:$$T_n = T_1 \times n^{-b}$$ where Tn is the time required to complete the nth unit, T1 is the time required to complete the first unit, n is the unit number, and b is the learning rate expressed as a decimal. To use this formula, we need to first find T1.

We can do this by using the time taken to complete unit #4. We know that unit #4 took 41.47 minutes to complete. Using the formula above, we can write:

$T_4 = T_1 \times 4^{-b}$$$$41.47

= T_1 \times 4^{-0.96}$$ Solving for T1,

we get:$$T_1 = \frac{41.47}{4^{-0.96}} \approx 13.559$$

Therefore, T1 ≈ 13.559 minutes. Using this value of T1 and the learning rate of 96%, we can find the time required to complete unit #5:$$T_5 = T_1 \times 5^{-0.96}$$$$T_5 = 13.559 \times 5^{-0.96} \approx 10.016$$Therefore, the estimated time required to complete unit #5 is approximately 10.016 minutes.

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When you became a manager, your 49478 annual salary increased 22%. You found the new job too stressful and requested a return to your original job. You
resumed your former duties at a 23% reduction in salary. How much are you making at your old job after the transfer and return? Estimate your answer to 0
places after the decimal.

Answers

Answer:

$46,479

Step-by-step explanation:

22% of 49478 is 10885.

You add them.

60363.

Then take 23% of that which is 13883.

Then subtract them.

$46,479

Hope this helps

Jeremy can buy two tacos at 75 cents each and a medium drink for $1.00—or a "value meal" with three tacos and a medium drink for $3. For him, the marginal cost of the third taco would be?
A. 0
B. $0.75
C. $1.00
D. $0.50

Answers

Answer: To determine the marginal cost of the third taco for Jeremy, we need to compare the cost of buying it individually to the cost of buying it as part of the value meal.

Buying two tacos individually:

Cost of two tacos: 2 tacos * $0.75/taco = $1.50

Buying the value meal with three tacos:

Cost of the value meal: $3.00

To calculate the marginal cost, we subtract the cost of buying the value meal from the cost of buying two tacos individually:

Marginal cost = Cost of buying two tacos individually - Cost of the value meal

Marginal cost = $1.50 - $3.00Marginal cost = -$1.50

The negative value indicates that buying the value meal is more cost-effective than buying the third taco individually. Therefore, the marginal cost of the third taco for Jeremy would be $0 (option A).

4. 5c - 2[(b-a) + c)

Answers

Answer:

3c-2b+2a

Step-by-step explanation:

inferential probability-based approaches to data comparisons allowing inference based on probabilities to determine the strength of the relationship between attributes in data sets is known as .

Answers

The approach you are referring to is known as statistical inference. Statistical inference involves using probability-based methods to draw conclusions and make inferences about a population based on sample data.

In the context of data comparisons, statistical inference allows us to determine the strength of the relationship between attributes in different datasets. This can involve comparing means, proportions, correlations, or other statistical measures to assess the association or dependence between variables.

Some common inferential techniques include hypothesis testing and confidence intervals. Hypothesis testing involves formulating a null hypothesis and an alternative hypothesis and using statistical tests to determine if there is enough evidence to reject the null hypothesis in favor of the alternative. Confidence intervals provide an estimate of the range within which a population parameter is likely to lie based on the sample data.

Through statistical inference, we can quantify the uncertainty associated with our conclusions and make informed decisions or interpretations about the relationship between attributes in data sets. It allows us to move beyond the specific observations in our data and make generalizations about a larger population, taking into account the inherent variability and randomness in the data.

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We investigate if a period of time feels longer or shorter when people are bored compared to when they are not bored. Using independent samples, we obtain these estimates of the time period (in minutes):Sample 1 (bored): X = 14. 5, = 10. 22, n = 28Sample 2 (not bored): X = 9. 0, = 14. 6, n = 34(a) What are H0 and Ha? (b) Compute tobt (c) With ? =. 05, what is tcrit? (d) What should the researcher conclude about this relationship? (e) Compute the confidence interval for the difference between the ?s. (f) Using our two approaches, how important is boredom in determining how quickly time seems to pass?

Answers

The hypothesis being investigated is whether a period of time feels longer or shorter when people are bored compared to when they are not bored.

The null hypothesis (H0) states that there is no difference in the perception of time between being bored and not bored, while the alternative hypothesis (Ha) suggests that there is a difference. By analyzing two independent samples, the researcher calculates the observed t-value (tobt), compares it to the critical t-value (tcrit) at a significance level of 0.05, and then draws conclusions based on the results. Additionally, a confidence interval is computed to estimate the difference between the means.

(a) The null hypothesis (H0) states that there is no difference in the perception of time between being bored and not bored, while the alternative hypothesis (Ha) suggests that there is a difference. In this case, H0 would be that the mean time period for the bored group is equal to the mean time period for the not bored group, and Ha would be that the means are not equal.

(b) The observed t-value (tobt) is calculated using the formula: tobt = (X1 - X2) / sqrt((s1^2 / n1) + (s2^2 / n2)), where X1 and X2 are the sample means, s1 and s2 are the sample standard deviations, and n1 and n2 are the sample sizes. Plugging in the values, tobt is calculated accordingly.

(c) The critical t-value (tcrit) is determined based on the significance level (?), degrees of freedom (df), and the t-distribution table. With a significance level of 0.05, the researcher can look up tcrit for the appropriate degrees of freedom associated with the samples.

(d) To draw conclusions about the relationship between boredom and the perception of time, the researcher compares tobt with tcrit. If tobt is greater than tcrit, it suggests that the difference between the means is statistically significant, providing evidence to reject the null hypothesis. Conversely, if tobt is smaller than tcrit, it implies that the observed difference is not statistically significant, and the null hypothesis cannot be rejected.

(e) To compute the confidence interval for the difference between the means, the researcher can use the formula: CI = (X1 - X2) ± t * sqrt((s1^2 / n1) + (s2^2 / n2)), where X1 and X2 are the sample means, s1 and s2 are the sample standard deviations, n1 and n2 are the sample sizes, and t represents the critical value from the t-distribution table for the desired level of confidence.

(f) By comparing the means and examining the confidence interval, the researcher can assess the importance of boredom in determining how quickly time seems to pass. If the confidence interval includes zero, it suggests that the difference between the means is not statistically significant, indicating that boredom may not have a substantial impact on the perception of time. Conversely, if the confidence interval does not include zero, it implies that the difference is statistically significant, indicating that boredom does play a role in influencing the perception of time.

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i need some help with simple algebra! using pemdas :p

i need some help with simple algebra! using pemdas :p

Answers

Answer:

the answer is 69

Step-by-step explanation:

the step by step explanation is that 2+2+4

pemdas

perenthasy

exponents

multiplication

division

adition

subtraction

Help please!!! ASAPPPP

Help please!!! ASAPPPP

Answers

It should be noted that z^4 will be -32 in rectangular form.

How to calculate the value

Based on the information, z = r(cos θ + i sin θ), and provided positive integer n, then it is implied that:

z^n = r^n (cos nθ + i sin nθ)

In this instance, we need to solve for z^4 in rectangular form when z = -2 - 2i. Firstly, we must calculate |z| and arg(z):

|z| = √((-2)^2 + (-2)^2) = 2√2

arg(z) = arctan(-2/-2) = π/4

Leveraging De Moivre's theorem, we can effectively deduce the value of z^4 as:

z^4 = (2√2)^4 (cos (4π/4) + i sin (4π/4))

= 32 (cos π + i sin π)

= -32

Concludedly, z^4  resolved in rectangular form is -32.

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pls help me 10 points

pls help me 10 points

Answers

Figure 2 and 3 are non linear
Figure 1 and 4 are linear

Solve for x.
x2 + 2x + 1 = 0

Answers

Answer:

x = -1

Step-by-step explanation:

factor and you get

(x + 1)(x + 1) or (x + 1)^2

now set it equal to zero

x + 1 = 0

subtract one from both sides

x = -1

( 2 points) Consider the following optimization problem: min∥a−x∥
2
2

subject to x∈C, where C is a convex set. Let x

be an optimal point. Write out a characterization of x

by applying the first-order optimality condition for convex optimization problems.

Answers

The first-order optimality condition for convex optimization problems can be applied to characterize the optimal point, x* in the given optimization problem.

The first-order optimality condition states that if x* is an optimal point for the given convex optimization problem, then there exists a vector v* such that:

∇f(x*) + v* = 0

Here, ∇f(x*) is the gradient of the objective function f(x) evaluated at x*, and v* is the Lagrange multiplier associated with the constraint x ∈ C.

In the given optimization problem, the objective function is ∥a−x∥², and the constraint set is C.

To apply the first-order optimality condition, we need to find the gradient of the objective function. The gradient of ∥a−x∥² is given by:

∇f(x) = 2(x - a)

Now, let's apply the first-order optimality condition to the given problem:

∇f(x*) + v* = 0

Substituting the gradient expression:

2(x* - a) + v* = 0

Rearranging the equation:

x* = a - (v*/2)

This equation provides a characterization of the optimal point x* in terms of the Lagrange multiplier v*. By solving the equation, we can find the optimal point x*.

It's important to note that the Lagrange multiplier v* depends on the constraint set C. The specific form of v* will vary depending on the nature of the constraint set. In some cases, it may be necessary to further analyze the specific properties of the constraint set C to fully characterize the optimal point x*.

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Compute the divergence ∇ · F and the curl ∇ ✕ F of the vector field. (Your instructors prefer angle bracket notation < > for vectors.)
F =

3xyez, −2y2zez, 2xez
∇ · F =

3yez−4yzez+2xez
∇ ✕ F =

2y2e2+2y2ze2+3xyez−2ez−3xez

Answers

The divergence of \(\(\mathbf{F}\)\) is:

\(\(\nabla \cdot \mathbf{F} = 3y - 4yz + 2x\)\)

The curl of \(\(\mathbf{F}\)\) is:

\(\(\nabla \times \mathbf{F} = 2y^2e_y + 2y^2ze_z + 3xye_z + 2ze_y + 3xe_z - 2yxe_x\)\)

What is divergence?

Divergence is a differential operator used to define a rate of change in a three-dimensional vector-valued function.

To compute the divergence \(\(\nabla \cdot \mathbf{F}\) and the curl \(\nabla \times \mathbf{F}\)\) of the vector field \(\(\mathbf{F} = (3xye_z, -2y^2ze_z, 2xe_z)\)\), we can apply the vector calculus operators.

Divergence:

The divergence of a vector field \(\(\mathbf{F} = (F_x, F_y, F_z)\)\) is given by the dot product of the del operator \(\(\nabla = (\frac{\partial}{\partial x}, \frac{\partial}{\partial y}, \frac{\partial}{\partial z})\) and \(\mathbf{F}\)\):

\(\(\nabla \cdot \mathbf{F} = \frac{\partial}{\partial x}(3xye_z) + \frac{\partial}{\partial y}(-2y^2ze_z) + \frac{\partial}{\partial z}(2xe_z)\)\)

Taking the partial derivatives and simplifying:

\(\(\nabla \cdot \mathbf{F} = 3ye_z - 4yze_z + 2xe_z\)\)

Therefore, the divergence of \(\(\mathbf{F}\)\) is:

\(\(\nabla \cdot \mathbf{F} = 3y - 4yz + 2x\)\)

Curl:

The curl of a vector field \(\(\mathbf{F} = (F_x, F_y, F_z)\)\) is given by the cross product of the del operator \(\(\nabla = (\frac{\partial}{\partial x}\), \(\frac{\partial}{\partial y}, \frac{\partial}{\partial z})\) and \(\mathbf{F}\)\):

\(\(\nabla \times \mathbf{F} = \begin{vmatrix}e_x & e_y & e_z \\\frac{\partial}{\partial x} & \frac{\partial}{\partial y} & \frac{\partial}{\partial z} \\3xye_z & -2y^2ze_z & 2xe_z \\\end{vmatrix}\)\)

Expanding the determinant and simplifying:

\(\(\nabla \times \mathbf{F} = (2y^2e_y + 2y^2ze_z + 3xye_z) - (-2ze_y - 3xe_z) + (2x - 2yxe_x)\)\)

Therefore, the curl of \(\(\mathbf{F}\)\) is:

\(\(\nabla \times \mathbf{F} = 2y^2e_y + 2y^2ze_z + 3xye_z + 2ze_y + 3xe_z - 2yxe_x\)\)

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The perimeter of an equilateral triangle is 147mm.
State the length of one of its sides

Answers

Answer:

49

Step-by-step explanation:

equilateral triangles have 3 equal sides so you do 147/3

Express 72 as a product of its prim factor​

Answers

Answer:

2 x 2 x 2 x 3 x 3 = 72

what is the y-intercept of the graph of 48=6y​

Answers

Answer:

8

Step-by-step explanation:

"Divide 48 48 by 6 6 . Using the slope-intercept form, the y-intercept is 8 ." :)

4+(−634) please answer

Answers

The solution to the expression 4+(−634) is -630

How to evaluate the expression?

From the question, we have the following parameters that can be used in our computation:

4+(−634)

Rewrite the expression properly

So, we have the following representation

4 + (−634)

Remove the bracket in the above expression

This gives

4 + (−634) = 4 - 634

Evaluate the difference

4 + (−634) = -630

Hence, the solution is -630

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A stock that pays an annual dividend of $0.69 per share has a current price of $30.00. Find the dividend yield. Round to the nearest hundredth of a percent. %

Answers

\(\text{Dividened yield = }\frac{annual\text{ dividened per share}}{\text{current share price}}\)

Therefore,

\(dividened\text{ yield=}\frac{0.69}{30}=0.023\times100=2.30\text{ \%}\)

Helppp !!!!!!!!!!!!!!!!!!!!!!!

Helppp !!!!!!!!!!!!!!!!!!!!!!!

Answers

Answer:

Step-by-step explanation:

Hahhahaha

on stats-2, run an anova to see if there is a significant difference in whether or not customers purchase a bike depending on their career type. what can you conclude from the results assuming that the data is a valid representation of the total population of potential bike customers?

Answers

The first option is correct. There is no significant difference in the purchasing patterns across career types

How is a data valid  representation of the total population

In order for a dataset to be a valid representation of the total population, it needs to be collected in a way that ensures that it is a fair and accurate sample of the population.

One way to ensure this is through random sampling, where individuals are selected to participate in the study without any bias or preconceived notions about their characteristics. This helps to reduce the potential for selection bias and ensures that the sample is representative of the larger population.

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on stats-2, run an anova to see if there is a significant difference in whether or not customers purchase

-5x+2<12 please someone help

Answers

Answer:

\(\boxed{\sf{x > -2}}\)

Step-by-step explanation:

Put the term x on one side of the equation.

-5x+2<12

Subtract by 2 from both sides.

\(\Longrightarrow: \sf{-5x+2-2 < 12-2}\)

Solve.

Subtract the numbers from left to right.

⇒ 12-2=10

⇒ -5x<10

Multiply by -1 from both sides.

⇒ (-5x)(-1)>10(-1)

Solve.

Multiply the numbers from left to right.

-5x*-1=5x

10*-1=-10

→ 5x>-10

Divide by 5 from both sides.

→ 5x/5>-10/5

Solve.

Divide the numbers from left to right.

-10/5=-2

\(\Longrightarrow: \boxed{\sf{x > -2}}\)

Therefore, the correct answer is x>-2.

I hope this helps you! Let me know if my answer is wrong or not.

Answer:

\(x > -2\)

Step-by-step explanation:

Given the following question:

\(-5x+2 < 12\)

To find this answer we subtract two on both sides then isolate the variable by dividing 5 on both sides.

\(-5x+2 < 12\)
\(2-2=0\)
\(12-2=0\)
\(-5x < 10\)
\(-5x\div-5=x\)
\(10\div-5=-2\)
\(x > -2\)

Which means your answer is "x > -2."

Hope this helps.

A solid-state drive (SSD) is a piece of hardware used to store data, much like a hard-drive. However, SSDs are much faster and more reliable than traditional hard-drives, and therefore many new computers are built using SSD technology Suppose a company is producing SSDs and experimenting with different sizes of storage. The function f is such that f(s) represents the cost of producing an SSD that can store s Gigabytes (GB) of data. Use function notation to answer the following questions. The cost (in dollars) to produce an SSD with 4 TB of storage, given that there are 1024 Gigabytes (GB) in one Terabyte (TB). Hint: The cost of producing an SSD that stores 4 TB is not the same as the cost of producing 4 SSDs that each store 1 TB of data

Answers

The cost of producing an SSD that can store 4 TB of data can be represented by the function f(s), where s is measured in GB. Since there are 1024 GB in one TB, 4 TB is equal to 4 x 1024 = 4096 GB.


So, the cost of producing an SSD with 4 TB of storage can be represented by:
f(4096)

It is important to note that f(s) is the cost of producing an SSD with s GB of storage, not the cost of producing s SSD with 1 GB of storage.

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The cost of a bicycle wheel was $62 last week. This week, the cost rose to $79 . Find the percentage increase. Round your answer to the nearest tenth of a percent.

Answers

Answer:

the percentage increase is 27.4%

Step-by-step explanation:

To find the percentage increase, we can use the formula:

(New cost - Old cost) / Old cost x 100% = Percentage increase

(79 - 62) / 62 x 100% = 27.41%

The percentage increase is 27.41%. Rounded to the nearest tenth of a percent, the percentage increase is 27.4%

Difference of $62 and $79 is 24.1%

62 - 79/((62 + 79)/2) = 17/70.5 =

0.24113475177305 x 100 = 24.113475177305%

If there is a negative relationship between the temperature and coat sales, it is safe to say that ________.

Answers

A negative relationship between temperature and coat sales suggests that as temperature increases, coat sales tend to decrease, but other factors and analysis would be needed for a more conclusive understanding.



If there is a negative relationship between temperature and coat sales, it means that as the temperature increases, coat sales tend to decrease, and vice versa. However, it is important to note that correlation does not imply causation, and other factors could be influencing coat sales.One possible explanation for this negative relationship could be that people are less likely to purchase coats when the temperature is higher because they do not perceive the need for warm outerwear. In warmer climates, people may rely more on lighter clothing options or may not require coats at all.

It is safe to say that the negative relationship between temperature and coat sales suggests a pattern or trend in the data, but it does not provide a complete understanding of all the factors at play. Other factors, such as seasonal changes, fashion trends, marketing strategies, and economic conditions, may also impact coat sales.

To draw more definitive conclusions, further analysis, including controlling for confounding variables and considering a larger dataset, would be necessary.

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9.3.1/9.3.2 Systems of Inequalities
Review
Preview
9-70: Graph the system of inequalities to the right.
y≥ 2x-4
y < x
a. Shade the solution region.
b. Is (0,0) a solution to this system? How can you tell?
line

Answers

Note that the graph to the system of inequalities is attached. The solution is not (0,0).

Why is this so?

To determine if (0,  0 ) is a solution,

we substitute x = 0 and y = 0 into both inequalities as follows

y ≥ 2x - 4

0 ≥ 2(0) - 4

0 ≥ -4 (true)

y < x

0 < 0 (false)

Since (0 ,0 ) satisfies the first inequality but not the second, it is NOT a solution to the system.

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9.3.1/9.3.2 Systems of InequalitiesReviewPreview9-70: Graph the system of inequalities to the right.y

Tank A contains 6 times as much water as Tank B. How much water must Mohan transfer from Tank A to Tank B so that each tank contains 70 litres of water?

Answers

Mohan must transfer 50 liters of water from tank A to tank B

What is an equation?

An equation is the equality between two algebraic expressions, which have at least one unknown or variable.

To solve this problem, we have to state the equation using the information of the problem:

Lets call the volume of water in tank B as x

The water in tank A is 6x

As both tanks must contain 70 liters each we have:

70+70 = 140 liters in total

140 liters = x + 6x

140 liters = 7x

x = 140 liters/7

x = 20

Tank B has 20 liters and tank A has 6*20 = 120 liters, so tank A must transfer:

120 liters - 70 liters = 50 liters to tank B

That way tank B will have 20 + 50 = 70 liters.

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