PLEASE HELP MEEEEEEEEEEEEEEEe

Answer:

x=1, y=1

Step-by-step explanation:

Sub y=2x-1 into 3x+8y=11

3x+8(2x-1)=11

3x+16x-8=11

19x=11+8

19x=19

x=1

Sub x=1 into y=2x-1

y=2(1)-1

y=2-1

y=1

The vοlume οf the candy is 27/64 cubic inches. If a candy cοmpany has a candy in the shape οf a cube the edge length οf the cube is 3/4 inch

A cube is a three-dimensiοnal sοlid οbject that has six square faces, all οf which are cοngruent (equal in size) and parallel tο each οther. A cube is a special type οf rectangular prism, where all the sides (length, width, and height) are equal.

In οther wοrds, a cube is a regular pοlyhedrοn with six cοngruent square faces, 12 edges, and 8 vertices. It is a symmetrical οbject, which means that it lοοks the same frοm any directiοn. Cubes are cοmmοnly used in mathematics, architecture, engineering, and variοus οther fields.

The vοlume οf a cube is given by the fοrmula:

\(V = s^3\)

where s is the length οf οne edge οf the cube.

In this case, the edge length οf the cube is 3/4 inch. Therefοre, the vοlume οf the cube can be calculated as fοllοws:

\(V = (3/4)^3\)

V = 27/64 cubic inches

Therefοre, the vοlume οf the candy is 27/64 cubic inches.

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The stem-and-leaf plots for both data set are shown in the attachment below.

Stem 5 would have 10 leaves.

For example, if 23, 24, 25, 28 are data points in a data distribution, 2 would be represented as a stem while 3, 4, 5, 8 would be the leaf of the stem. The data would be represented on the stem-and-leaf plot as: 2 | 3, 4, 5, 8.

Given the data, 42, 51, 56, 55, 51, 54, 51, 60, 62, 43, 55, 56, 61, 52, 69, 64, 46, 54, the stem-and-leaf plot is shown in the image attached below.

Stem 5 would have 10 leaves, as shown in the stem-and-leaf plot attached below.

The numbers 4 and 89 are represented on the second stem-and-leaf plot in the attachment below.

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The net profit margin ratio for Jones Corporation for 2012 is 14.29%.

The net profit margin ratio or the net income ratio describes the relative size of the net income in comparison with the net sales revenue.

The ratio is the quotient of the two values with the net income as the numerator and the net sales revenue as the denominator, multiplied by 100.

                                      2012               2011

Net sales                    $784,000     $697,000

Cost of goods sold      406,000       377,000

Net income                    112,000         80,000

Net income ratio for 2012 = Net Income ÷ Net Sales x 100

= 14.29% ($112,000/$784,000 x 100)

Thus, when the net profit is compared to the net sales revenue, we can conclude that the net income represents only 14.29% of the net sales.

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Mathematicians use Pascal's triangle in many different areas, including algebra, probability theory, combinatorics, statistics, and more. The combinations can be computed using Pascal's triangle.

What is combination?

The definition of the combination is "An arrangement of objects where the order of the objects is irrelevant."

Triangle Properties of Pascal

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Answer:

No, it is B. (-1)

Step-by-step explanation:

Steps in dotted line = 3

Steps in solid line = 4

Number of steps the solid line is fewer than the dotted line

= Steps in dotted line - steps in solid line

= 3 - 4

= -1

Answer:

ok my fwend

Step-by-step explanation:

The two right inverse functions of f are g(x)=x−1 and h(x)=−x−1. Both functions map from [1,∞) to R, and they both satisfy f(g(x))=f(h(x))=x for all x∈[1,∞).

A right inverse function of f is a function g such that f(g(x))=x for all x in the domain of f. In this case, the domain of f is R, and the range of f is [1,∞).

We can see that g(x)=x−1 is a right inverse function of f because f(g(x))=f(x−1)=x−1+1=x for all x∈[1,∞). Similarly, h(x)=−x−1 is also a right inverse function of f because f(h(x))=f(−x−1)=x−1+1=x for all x∈[1,∞).

The fact that f has two different right inverse functions shows that it is not injective. An injective function has a unique right inverse function. However, a surjective function always has at least one right inverse function.

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The expression is equivalent to -8y + 7x.

Given

Expression; (-3y - x) - (5y - 8x)

To find the equivalent expression multiply the expression and add and simplify.

Then,

The expression is equivalent to;

 (-3y - x) - (5y - 8x)

-3y - x - 5y + 8x

-8y + 7x

Hence, the expression is equivalent to -8y + 7x.

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Answer:

-8y+7x or B

Step-by-step explanation:

Answer:

9x^14

Step-by-step explanation:

PEMDAS

do whats in the parenthesis then do the ^2

Answer:

9x^6

Step-by-step explanation:

1. Cancel the common factor of 6 and 2.

---> (3x^5 / ^2)^2

2. Cancel the common factor of  x^5 and x^2.

---> (3x^3)^2

3. Simplify the expression.

---> 9x^6

Call the minutes she spend skateboarding on Monday as x

On Tuesday, she skateboarded for twice as many minutes -> 2x
On wednesday, she skateboarded for half the sum of minutes from Monday and Tuesday -> (x+2x)/2 = 1.5x

In total, she skateboarded a total of 3 hours (180 minutes) -> 2x + x + 1.5x = 4.5x = 180

-> x = 180 : 4.5 = 40

So, she spend 40 minutes on Monday, 80 minutes on Tuesday and 60 minutes on Wednesday


Recheck : She spend 80 : 40 = 2 times as much time on Tuesday than Monday, and she spend half the sum of Monday and Tuesday : (40+80)/2 = 60, and 40 + 80 + 60 adds up to 180, which is 3 hours.

To streamline your betting odds and increase your chances of making a profit from your initial 100 scrap, you can use a combination of different betting strategies.

Here are a few possible strategies:

1) Spread your bets: Instead of betting all of your scrap on one number, you can spread your bets across multiple numbers to increase your chances of winning.

For example, you could bet 25 scrap on 1 (yellow), 25 scrap on 3 (green), 25 scrap on 5 (blue), and 25 scrap on 10 (pink). This way, you have a 48% chance of winning on 1 (yellow), a 24% chance of winning on 3 (green), a 16% chance of winning on 5 (blue), and an 8% chance of winning on 10 (pink).

2) Bet on the most likely outcomes: Another strategy is to bet on the numbers with the highest probabilities of winning. For example, you could bet 50 scrap on 1 (yellow) and 50 scrap on 3 (green), which have the highest probabilities of winning at 48% and 24%, respectively.

3) Use a combination of the above strategies: You could also combine the above strategies to increase your chances of winning. For example, you could bet 25 scrap on 1 (yellow), 25 scrap on 3 (green), 25 scrap on 5 (blue), and 25 scrap on 10 (pink), and then also bet an additional 50 scrap on 1 (yellow) and 50 scrap on 3 (green).

Overall, the key to streamlining your betting odds is to spread your bets across multiple numbers and focus on the numbers with the highest probabilities of winning. By using a combination of different betting strategies, you can increase your chances of making a profit from your initial 100 scrap.

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whole numbers that are between 25 and 50 and have a difference of 4 are 26, 30, 34, 38, 42, 46.

What is rational number?

Rational numbers are those numbers which include natural numbers, whole numbers as well as integers. And it is written in the form of a/b where a and b are integers. Sometimes, the values of the denominator is one then the given number is not fraction.

Here,

The whole numbers that are between 25 and 50 and have a difference of 4 their digits will start from 26 and next number will be at the gap of 4 that is 30 and so no :

all whole numbers = 26, 30, 34, 38, 42, 46.

Therefore, whole numbers that are between 25 and 50 and have a difference of 4 are 26, 30, 34, 38, 42, 46.

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Answer + Explanation:

1. you want to rearrange the equation ( don't change the actual value ) to put it in the form y = mx + b. in this form, m represents the slope and b represents the y-intercept.

this is how you would do that:

4x - 3y = 12

subtract 4x from both sides

-3y = -4x + 12

divide both sides by -3

y = 4/3x - 4

this means the slope is 4/3 and the y-intercept is -4

2. do the same thing, rearranging into y = mx + b form

2y = 6x - 12

divide both sides by 2

y = 3x - 6

this means the slope is 3 and the y-intercept is -6

The car travels a Distance of 120 ft in the time it takes to come to a rest.

A) Determine and graph the position function for t > 0

Given that: Deceleration of car, a(t) = -15 ft/s²Velocity of car, v(0) = 60 ft/sInitial position of car, s(0) = 0

We know that:v(t) = v(0) + a(t) * tHere, v(0) = 60 ft/sa(t) = -15 ft/s²v(t) = 60 - 15tThen, s(t) = s(0) + v(0)t + (1/2)a(t)t²Putting in the values, we get:s(t) = 60t - 7.5t²

Thus, the position function for t > 0 is s(t) = 60t - 7.5t²

.Graph: We can use the above formula for position function to create a graph using a graphing calculator. The graph will look like this:

B) How far does the car travel in the time it takes to come to a rest?When the car comes to rest, its final velocity (v) will be 0. We can find the time taken to come to rest as follows:0 = 60 - 15t15t = 60t = 60/15 = 4 seconds

The car travels for 4 seconds before coming to rest.

We can find the distance travelled during this time as follows:Distance travelled, s = s(4) = 60(4) - 7.5(4²) = 240 - 120 = 120 ft

Therefore, the car travels a distance of 120 ft in the time it takes to come to a rest.

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Answer:

9/28

Step-by-step explanation:

when you divide a fraction by fraction you need to multiply the left fraction by the opposite of right fraction so -7/9 becomes -9/7 and then you multiply -1/4 by -9/7. When you multiply negative with negative you get a positive value.

it's better to display fractions vertically like this to understand better

1

_

4

Answer:9/28

Step-by-step explanation:

Answer:

x=17 or x=19

Step-by-step explanation:

(x−18)^2=1

First, simplify both sides of the equation.

x*2−36x+324=1

Then subtract 1 from both sides.

x^2−36x+324−1=1−1

x^2−36x+323=0

Factor left side of equation.

(x−17)(x−19)=0

Then set factors equal to 0.

x−17=0 or x−19=0

x=17 or x=19

Answer:

Its either x=17 or x=19

Step-by-step explanation:

A. To save for her payout annuity with an ordinary annuity set up thirty years before her retirement, Holly Krech must make a monthly payment of $175.97.

B. If she sets up the ordinary annuity twenty years before her retirement, Holly Krech must make a monthly payment of $432.00.

To calculate the monthly payment for an ordinary annuity set up thirty years before retirement, we can use the formula for the present value of an ordinary annuity. Given the deposit amount of $218,437.048 and the total amount received from the annuity of $432,000, and solving for the monthly payment, we find that Holly must make a monthly payment of $175.97.

For an ordinary annuity set up twenty years before retirement, we use the same formula for present value. With the deposit amount and total amount received unchanged, we solve for the monthly payment, which comes out to be $432.00.

It's important to note that the monthly payment increases when the annuity is set up closer to the retirement date. This is due to the shorter time period available for saving, resulting in a higher required contribution to reach the desired payout amount.

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The interval of increase for the function f(x) = ex x8 is (0, ∞).

To determine the intervals of increase or decrease for the given function, we need to analyze the sign of the derivative.

Let's find the derivative of f(x) with respect to x:

f'(x) = (ex x8)' = ex x8 (8x7 + ex)

To determine the intervals of increase, we need to find where the derivative is positive (greater than zero).

Setting f'(x) > 0, we have:

ex x8 (8x7 + ex) > 0

The exponential term ex is always positive, so we can ignore it for determining the sign. Therefore, we have:

8x7 + ex > 0

Now, we solve for x:

8x7 > 0

Since 8 is positive, we can divide both sides by 8 without changing the inequality:

x7 > 0

The inequality x7 > 0 holds true for all positive values of x. Therefore, the interval of increase for the function is (0, ∞), which means the function increases for all positive values of x.

The function f(x) = ex x8 increases in the interval (0, ∞).

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Answer:

You would have to distribute each one or use the box method whinch gives you :

12x^4 − 34x^3 + 20x^2

The exponential function is y = 1200(1.04)^t and the investment amount after 16 years is $2247.58.

What is exponential function?

The formula for an exponential function is f(x) = a^x, where x is a variable and a is a constant that serves as the function's base and must be bigger than 0.

Jayden invests $1,200 in a savings account. Each year, the value increases by 4%.

Let t = time in years

Let y = amount of money invested in savings account

Start with $1200 and each year add 4% interest to the amount in the bank.

1st year: Interest = 1200 × (0.04) = $48

This is added to the previous amount -

= $1200 + $1200 × (0.04)

= $1200 (1+0.04)

= $1200 (1.04)

= $1248

2nd year: Previous amount + interest on the previous amount

= $1248 (1+0.06)

= $1248 (1.06)

= $1297.92

So, the exponential formula becomes -

y = 1200(1.04)^t

Now, to find the value of investment after 16 years, substitute t = 16.

y = 1200(1.04)^t

y = 1200(1.04)^16

y = 1200(1.87298125)

y =$2247.58

Therefore, the value of investment after 16 years is $2247.58.

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Answer:  180(n-2)

You use the distribution rule to factor

The distribution rule is a(b+c) = a*b+a*c

re The point-slope form of a line is

The slope m of the line passing through these two points is the difference between their y coordinates divided by the difference between their x - coordinate.

Now we need only find the y-intercept.

Let us use the point (3, 4) which tells us that at x = 3, y = 4; therefore,

Hence, the question of our line in point-slope form is

Alternatively, when we have the slope of the line we would just use one of the points to quickly write the point-intercept form.

The y_1 and x_1 in the very first equation are the coordinates of one of the points on the line =. We know that one of the point on our line is (3, 4);

The exponent of a number is the number of times it is multiplied by itself. Product of Powers and Power to a Power are examples of exponent characteristics.

In algebra, the seven exponent properties are as follows:

1. A byproduct of power.

2. The power quotient is in charge.

3. The power's reign.

4. The product power rule.

5. The efficacy of a quotient rule.

6. The zero-power rule.

7. The negative exponent rule.

For example, 2 to the third (written as 2³) is equivalent to 2 x 2 x 2 = 8. 2 × 3 = 6 is not equivalent to 2³. Remember that a number multiplied by one equals itself.

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Answer:

-5x - 16y - 24z

Step-by-step explanation:

5x - 2y - 6z - 10x - 14y - 18z

5x - 10x - 2y - 14y - 6z - 18z

-5x - 16y - 24z

Answer:

fraction negative 3 over 5 is to the right of −0.8 and to the left of 0

Step-by-step explanation:

Answer: A. (0, -1)

Step-by-step explanation: Check on a graphing calculator. The only time the 2 lines intersect is at (0, 1). So there's only one solution.