I WILL GIVE BRAINLIEST The Cheese Spread restaurant makes a grilled cheese sandwich with 3 oz of Swiss cheese and 5 oz of cheddar cheese. Which table represents the description of the proportional relationship? Cheddar Cheese (oz) 3 1 0 Swiss Cheese (oz) 5 4 3 Cheddar Cheese (oz) 5 4 3 Swiss Cheese (oz) 3 1 0 Swiss Cheese (oz) 3 6 9 Cheddar Cheese (oz) 5 10 15 Swiss Cheese (oz) 5 10 15 Cheddar Cheese (oz) 3 6 9

Answer:

70.7 deg, 19.3 deg

Step-by-step explanation:

The sum of the measures of complementary angles is 90 deg.

One angle measures x.

The other angles measures 51.4 deg less than x, or x - 51.4.

The sum of their measures equals 90.

x + x - 51.4 = 90

2x - 51.4 = 90

2x = 141.4

x = 70.7

x - 51.4 = 70.7 - 51.4 = 19.3

Answer: 70.7 deg, 19.3 deg

Answer:

she'd have 16 sprinkled donuts

An adiabatic process is one in which the heat transered between a system and its surroundings is equal to zero( q = 0 ). So, option(e) right one.

In thermodynamics, the adiabatic process is a process in which there is no heat or air exchange between the temperature and the environment. It is different from the isothermal heat flow process. Some important properties are :

Hence, option(e) is right answer.

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Answer:

Gain = $666.67

Step-by-step explanation:

The businessman exchanged 660000 INR to US Dollar using the exchange rate of $1 = INR 110

Value of the money in dollars is;

(660000 × 1)/110 = $6000

Now, Nepali currency is reevaluated by 10%. This means it's value has gone up by 10%.

Thus, exchange rate of $1 is now;

110 - 10%(110) = INR 99

Thus, 660000 INR to US Dollar using this new exchange rate gives;

(660000 × 1)/99 = $6666.67

Therefore he made a gain.

Gain = 6666.67 - 6000

Gain = $666.67

In the simple linear regression model, the slope represents : A. change in y per unit change in x. This means that for every one unit increase in x, the value of y changes by the value of the slope. For example, if the slope is 2, then for every one unit increase in x, the value of y increases by 2.

2. In the first-order linear regression model, the population parameters of the y-intercept and the slope are estimated by long answer: B. bo and b. The y-intercept, represented by bo, is the value of y when x = 0. The slope, represented by b, is the change in y per unit change in x.

These parameters are estimated using statistical methods such as least squares regression, where the line of best fit is calculated to minimize the sum of squared differences between the observed values and the predicted values of y.

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Answer:

14 smoothies

Step-by-step explanation:

trust me

Two points that lie on the graph of f^-1(x) are (7, -1) and (6,1)

The table of values is given as:

x       f(x)

-1       7

1        6

3       5

4      1

6    -1

Swap the points to determine the inverse function f^-1(x)

x       f^-1(x)

7       -1

6        1

5       3

1        4

-1      6

The points from the above table are (7, -1) and (6,1)

Hence, two points that lie on the graph of f^-1(x) are (7, -1) and (6,1)

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Answer:

It should be 60 degrees

Step-by-step explanation:

Answer:

Number of planes needed = total number of people ÷ number of people 1 plane can hold

⇒ number of planes needed = 49 ÷ 6 = 8 1/6 = 8 remainder 1

Therefore, 9 planes will be needed to transport 49 people.

8 planes will be full and 1 plane will not be full.

There will be 1 person in the plane that is not full.

Answer:

h(x) = 5x²-6

Step-by-step explanation:

f(x) = 5x²-1, translated vertically downward by 5 units, it becomes

h(x) = 5x² -1-5 = 5x²-6

The range of the jogger's heart rate is defined by the interval from the minimum value to the maximum value, where we can have values in the y-axis.

Looking at the graph, the minimum heart rate is 60 bpm, and the maximum is 110 bpm, and we can have any value inside this interval.

So the range is:

According to the question,

Given data in the question.

If the genome contained 20,000 genes, the average length of DNA per gene will be 40,000 base pairs.

What is the average length of DNA per gene?

Only 2.5% of the human genome is protein-coding. Introns make up the remaining 97.5%. The male nuclear diploid genome is 6.27 Giga base pairs (G b p), 205.00 cm (cm) long, and 6.41 picograms in weight (p g). Female measurements are 6.37 G b p, 208.23 cm, and 6.51 p g

For a 25% mammalian genome with 20,000 genes, the total number of base pairs, which is the length of DNA per gene, will be approximately double the payment of genes contained in the genome, in this case 40,000.

The average length of DNA per gene, assuming 20,000 genes in the genome, is 40,000 base pairs.

How long does DNA typically be per gene?

Only 2.5% of the human genome codes for proteins. The remaining 97.5% is made up of introns. The size and weight of the male nuclear diploid genome are 6.27 Giga base pairs (G  bp), 205.00 centimetres (cm), and 6.41 picograms (p g). 6.37 G   bp, 208.23 cm, and 6.51 p g are the female measurements.

The total number of base pairs, which is 20,000 for a 25% mammalian genome with 20,000 genes,

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The average length of DNA per gene would be 40,000 base pairs if the genome had 20,000 genes.

The human genome only codes for proteins in 2.5% of it. The remaining 97.5% are introns. The male nuclear diploid genome measures 205.00 centimeters (cm), is 6.27 Gigabase pairs (Gbp), and weighs 6.41 picograms (pg). 208.23 cm, 6.51 pg, and 6.37 Gbp are the female measurements.

Although there may be some hereditary component to math aptitude, this probably only accounts for a small portion of it. Even in the current study, genetics alone could only account for 20% of math prowess. According to Libertus, "this leaves more than 80% of the variety in children's math aptitude unexplained."

The overall number of base pairs, which is the length of DNA per gene, will be roughly twice the number of genes present in the genome, in this example 40,000, for a 25% mammalian genome with 20,000 genes.

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Answer:

your answer is x >18

Step-by-step explanation:

Jahsiah's mistake was he added 9 to both sides of the equation. He should have subtracted 9 from both sides of the equation.

Here's the solution

-2x+9<-27

-9 -9

-2x/-2x<-36/-2x

when u divide by negative in inequalities, u change the sign. So ur correct answer is x>18

hope this helped.

Answer:

wheres the question

Step-by-step explanation:

the answer is 50:::::::_::::::::

Answer:

The decimal place accuracy of a number is the number of digits to the right of the decimal point. The decimal point is a period written between the digits of a number. If there is no decimal point, it is understood to be after the last digit on the right and there is no place (zero place) accuracy.

The significant digits of a number are those digits that are most accurate. If a number has no place accuracy and there is no string of zeroes ending the number on the right, all the digits are significant. If a number has no place accuracy and there is a string of zeroes ending the number on the right, the significant digits are those digits to the left of the string of zeroes. If a number has a decimal point, the significant digits are the digits starting from the first non-zero number on the left to the last digit written at the right end. In either case the number of significant digits is just the count of these digits.

Decimal notation is the regular written format for a number. Scientific notation of a number just writes the significant digits followed by an appropriate power of ten.

The most common form of scientific notation inserts a decimal point after the first significant digit, follows the significant digits with times, "x", and then 10 to a power. If the original number is at least one, the power is the number of digits between the decimal point and the first number on the left. If the number is less than one, the power is the negative of the number of digits to the right of the decimal point up to and including the first non-zero number.

Calculators and computer software sometimes write scientific notation with the significant digits followed by the letter "E" and then the power of 10, without writing the base. A decimal point is usually inserted after the first significant digit.

Step-by-step explanation:

Answer:

the answer: 56.25 percent of 80

Answer:

76 in²

Step-by-step explanation:

Area of the figure

The area A of the rectangle as a function of the length, L of one of its sides is A = 8L - L²

The perimeter of a rectangle is P = 2(L + W) where

Given that P = 16 m,

P = 2(L + W)

16 = 2(L + W)

16/2 = L + W

L + W = 8

So, W = 8 - L

The area of the rectangle, A = LW where

Since W = 8 - L, substituting W into the equation for A, we have

A = LW

A = L(8 - L)

A = 8L - L²

So, the area A of the rectangle as a function of the length, L of one of its sides is A = 8L - L²

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\(\frac{log 25}{log 8}\) is the expression Devonte used the change of base formula to approximate log Subscript 8 Baseline 25.

Given that, Devonte used the change of base formula to approximate log Subscript 8 Baseline 25.

We need to determine the expression did Devonte use.

The change of base formula says \(log_{a} b=\frac{log_{c}b }{log_{c}a}\). It means to change the base of a logarithm logb b a, we just use division \(\frac{log a}{log b}\) where these logarithms can have any positive number as a base.

Now, log Subscript 8 Baseline 25 \(=log_{8}25\)

\(=\frac{log_{10}25 }{log_{10}8}=\frac{log 25}{log 8}\)

Therefore, \(\frac{log 25}{log 8}\) is the expression Devonte used the change of base formula to approximate log Subscript 8 Baseline 25.

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Answer:

D

Step-by-step explanation:

An estimate for the total volume of food and water you've ingested in the last day is 3000-5000 milliliters. On average, the heart pumps about 5 liters of blood per minute. 10-20% or more error I'm expecting. Calculating heart blood volume compared to food and drink consumption is crucial for understanding circulation and liver function.

D.1 Estimating the amount of food and water consumed in a day can be difficult without specific measurements, but a rough estimate can be made based on typical intake amounts. On average, a person may consume 2-3 liters of water and 1000-2000 calories per day, resulting in an estimated total volume of 3000-5000 milliliters.

D.2 The amount of blood pumped by the heart varies from person to person and depends on factors such as heart rate and overall health. On average, the heart pumps about 5 liters of blood per minute, which is much larger than the estimated volume of food and water intake.

D.3 Estimating food and water intake and blood flow is prone to error due to variability and uncertainties in personal measurements. Individuals' habits, health, and physical activity levels can affect these estimates, potentially resulting in a significant error of 10-20% or more.

D.4 The calculation of the heart's blood volume compared to food and drink consumption is crucial for understanding the circulation system and liver role.

The liver processes nutrients, detoxifies, and produces blood components, while the heart is responsible for circulating blood throughout the body. The vast difference in volume between the two is emphasized, emphasizing the heart's crucial role in maintaining circulation.

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To solve the maximization problem using the Lagrange multiplier method, we set up the following constrained optimization problem:

Maximize u(x, y) = √(xy)

Subject to the constraint g(x, y) = M - x - y = 0

We introduce a Lagrange multiplier λ and form the Lagrangian function L:

L(x, y, λ) = √(xy) + λ(M - x - y)

To find the optimal quantities of X and Y, we need to solve the following system of equations:

∂L/∂x = 0

∂L/∂y = 0

g(x, y) = 0

∂L/∂x = (√y - λ) = 0

∂L/∂y = (√x - λ) = 0

g(x, y) = M - x - y = 0

From equations (1) and (2), we have √y = λ and √x = λ. Squaring both sides of these equations, we get y = λ^2 and x = λ^2.

Substituting these values into equation (3), we have:

M - λ^2 - λ^2 = 0

2λ^2 = M

λ^2 = M/2

λ = √(M/2)

Substituting λ = √(M/2) into x = λ^2 and y = λ^2, we get:

x* = (√(M/2))^2 = M/2

y* = (√(M/2))^2 = M/2

The corresponding value of X* (the Lagrange multiplier) is given by the Lagrange function evaluated at the optimal point (x*, y*):

X* = L(x*, y*, λ) = √(xy) + λ(M - x - y)

= √((M/2)(M/2)) + √(M/2)(M - M/2 - M/2)

= M/2 + √(M/2)(M/2)

= M/2 + M/2

= M

Now, let's find an explicit expression for V (maximum achievable utility) in terms of c and M:

V = u(x*, y*) = √(xy) = √((M/2)(M/2)) = M/2

We can see that OM = X* = M, which verifies the result.

Therefore, the consumer will consume x* = M/2 units of X and y* = M/2 units of Y in order to maximize utility, subject to the budget constraint. The corresponding value of the Lagrange multiplier is X* = M, and the maximum achievable utility V is given by V = M/2.

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Answer:

jupiter

Step-by-step explanation:

jupiter is the largest planet

Oliver's result of 85.4° for angle A is wrong. This is because the sum of angles of a triangle should add up to 180°.

Triangles are classified according to the lengths of their sides and the measure of their angles.

In this triangle, we have two angles, angle A and angle B. If angle A is 85.4°, then angle B must be 94.6°. But, the angles of a triangle should add up to 180°, which is not the case here.

We can solve for angle A using the Law of Cosines:

Cos A = (b² + c² - a²)/2(bc)

A = \(cos^{-1}[(15^2 + 10^2 - 12^2)/2(15)(10)]}\)

A = \(cos^{-1}(0.6)}\)

A = 36.86°

Therefore, the correct size of angle A is 36.86°. Oliver's result of 85.4° is incorrect.

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Answer:

They cross at point (0.571, 4.429)

Step-by-step explanation:

I just did it and got it correct

Please mark me Brainliest

$473,710.99 (in thousands of dollars) should be deposited each year to ensure that the university will have enough money at the end of the 6th year to pay for the expansion project.

To determine the amount of money that should be deposited each year to ensure that the university will have enough money at the end of the 6th year  to pay for the expansion project, we can use the concept of future value of an annuity.

The future value of an annuity is the accumulated total value of all the payments or deposits made, including the interest earned over the specified period. It represents the amount of money that will be available at a future date, considering the compounding effect of interest.

The formula to calculate the future value of an annuity is:

\(FV = P * [(1 + r)^n - 1] / r\)

Where:

FV is the future value of the annuity,

P is the amount of each payment or deposit,

r is the interest rate per period,

n is the number of payment periods.

In this case, the university plans to deposit a sum of money at the end of each year for five years from now. This means there are five years of deposit.

The future value (FV) is given as $3 million, so FV = $3,000,000.

The annual interest rate (r) is 5.5%, so r = 0.055.

The number of years (n) is 6 years.

We need to solve the formula for P (the amount to be deposited each year).

$3,000,000 = P * [(1 + 0.055)^6 - 1] / 0.055

$3,000,000 = P * [1.348148 - 1] / 0.055

$3,000,000 = P * 0.348148 / 0.055

$3,000,000 = P * 6.33087

P = $3,000,000 / 6.33087

P ≈ $473,710.99

Therefore, $473,710.99 (in thousands of dollars) should be deposited each year to ensure that the university will have enough money at the end of the 6th year to pay for the expansion project.

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a. The conditions for a valid sampling distribution for p are:

Randomization Condition: The sample of 1785 adults must be selected randomly from the population of all U.S. adults.

10% Condition: The sample size, 1785, must be less than 10% of the population of all U.S. adults.

Success/Failure Condition: The number of successes (people who attended church) and failures (people who did not attend church) in the sample must both be at least 10.

b. The sampling distribution of p is approximately normal with mean equal to the true proportion of U.S. adults who attended church last week, which is given as 0.40 in the newspaper report. The standard deviation of the sampling distribution can be calculated using the formula:

sqrt[(p*(1-p))/n]

where p is the true proportion and n is the sample size. Substituting p=0.40 and n=1785, we get:

sqrt[(0.40*(1-0.40))/1785] = 0.014

Therefore, the sampling distribution of p has mean 0.40 and standard deviation 0.014.

c. To find the probability of obtaining a sample of 1785 adults in which 44% or more say they attended church last week, assuming the newspaper report's claim is true, we need to calculate the z-score and use a standard normal table or calculator to find the corresponding probability.

The z-score can be calculated using the formula:

z = (x - mu) / sigma

where x is the sample proportion, mu is the population proportion (given as 0.40), and sigma is the standard deviation of the sampling distribution (calculated as 0.014 above). Substituting x=0.44, mu=0.40, and sigma=0.014, we get:

z = (0.44 - 0.40) / 0.014 = 2.857

Using a standard normal table or calculator, we find that the probability of obtaining a z-score of 2.857 or higher is approximately 0.0021.

Therefore, the probability of obtaining a sample of 1785 adults in which 44% or more say they attended church last week, assuming the newspaper report's claim is true, is approximately 0.0021.

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