Consider the linear equation 3x – 4y = 18. Which two ordered pairs are on the graph of the linear equation?A (-9,-6)B (-2,-6)C (0,6)D (2, -3)E (3, 10)

Multiplying the slope by -4 will result in a negative slope. The correct answer is option Y.

Based on the given information, the slope of the function will be multiplied by -4, and the y-value of the y-intercept will be decreased by 1 unit.

Looking at the graphs, we can determine that the slope of the original function is positive, as it rises from left to right. Therefore, multiplying the slope by -4 will result in a negative slope. This immediately eliminates options X and Z, as they still have positive slopes.

Next, we need to consider the change in the y-intercept. The y-intercept represents the point where the graph intersects the y-axis. Decreasing the y-value of the y-intercept by 1 unit means the graph will shift downward.

Comparing the remaining options, Y and W, we can see that option Y best represents the new function. It has a negative slope and is shifted downward compared to the original function. Option W has a positive slope and does not reflect the shift in the y-intercept as described.

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Answer:

The first one

Step-by-step explanation:

She cant buy anything over $15, but she can buy something thats $15 :))

Answer:

Cube B

Step-by-step explanation:

a = \(\sqrt[3]{125}\)

a = 5

6in x 6in = 36\(in^{2}\)

5 < 6 so A < B

The side length of Cube A ≈ 5 inches

The side length of Cube B = 6 inches

Cube B has a greater side length than Cube A.

We have,

To compare the side lengths of Cube A and Cube B, we need to find the side length of each cube.

For Cube A:

The volume of Cube A = side length³

125 = side length³

To find the side length of Cube A, we take the cube root of 125:

side length of Cube A = ∛125 ≈ 5 inches

For Cube B:

The area of one face of Cube B = side length²

36 = side length²

To find the side length of Cube B, we take the square root of 36:

side length of Cube B = √36 = 6 inches

Now, we can compare the side lengths of both cubes:

The side length of Cube A ≈ 5 inches

The side length of Cube B = 6 inches

Since 6 inches is greater than 5 inches, Cube B has a greater side length than Cube A.

Thus,

Cube B has a greater side length than Cube A.

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Step-by-step explanation:

i think 2 because the 10 could be divided by 5

which would give you

r ^2 + 2

1. 2

Answer:

3.19% crew were absent

4. Rangers played 162 games

Step-by-step explanation:

Step-by-step explanation:

step 1. you mean which graph represents the equation y = (1/3)x + 2?

step 2. please provide the graphs - they are missing.

step 3. the equation has a slope of 1/3 which means it goes up one and three to the right.

step 4. the y intercept is 2 so it goes through the point (0, 2).

Based on the information given, the estimated mean word length of the book is 4.9 letters and the estimated standard deviation of the sampling distribution is 0.15 letters.

The reading specialist is trying to estimate the population mean word length of an elementary school history textbook, but it is not practical or possible to measure the word length of every single word in the book. So, instead, the specialist takes repeated random samples of 100 words from the book and calculates the mean word length of each sample. Based on these repeated samples, the specialist estimates that the mean word length of the book is 4.9 letters. This means that, on average, the words in the book are about 4.9 letters long. The specialist also calculated the standard deviation of the sampling distribution, which is a measure of the variability of the sample means. In this case, the standard deviation of the sampling distribution is estimated to be 0.15 letters. This means that the mean word length of each random sample is expected to vary by about 0.15 letters from the population mean. It is important to note that these estimates are based on a specific set of samples and are subject to sampling variability. If the specialist were to take different random samples, the estimates may be slightly different. However, based on the information given, the estimated mean word length of the book is 4.9 letters and the estimated standard deviation of the sampling distribution is 0.15 letters.

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Answer:

400 students increased after 2 years in the school

Step-by-step explanation:

(1000÷5)1×2

=)200×1×2

=)200×2

=)400 students

Answer:

1) DC and DG

2) D

3) <GDE

4) acute

5) obtuse

Step-by-step explanation:

1) DC and DG

2) D

3) <GDE

4) acute

5) obtuse

Answer:

Question 1 : Pierre is right

Question 2 : 0.85 (because 1 - 0.15 = 0.85)

Question 3 : Less than 1

Step-by-step explanation:

Answer:

35/100 or 7/20

Step-by-step explanation:

3dimes = 10 a nickel=5. 30+5 is 35 which is 35/100 or 7/20.

Hope this helps plz mark brainliest :D

Answer:

x(7y)x(7y)

Step-by-step explanation:

The given expression: 7(xy)7(xy)

i.e. a product of 7 and xy.

The operation used here: Multiplication.

Commutative property of multiplication :-

a\times b=b\times aa×b=b×a for any numbers a and b.

Associative property of multiplication :-

a\times(b\times c)=(a\times b\times c)a×(b×c)=(a×b×c) for any numbers a , band c.

Now, 7(xy)=(7x)y7(xy)=(7x)y [Associative property of multiplication]

=(x7)y=(x7)y [Commutative property of multiplication]

=x(7y)=x(7y) [Associative property of multiplication]

Answer:

In 1 second it Rotates 15× 360 / 60

Step-by-step explanation:

Wheel Rotates 15 times in 60 seconds

This implies that the wheel completes

15 × 360 degrees in 60 seconds

therefore,

In 1 second it Rotates 15× 360 / 60

=> 15×6 = 90 °

in 12 seconds , 12×90 = 1080°.

Answer:

i don't know

Step-by-step explanation:

first you read the question then you realize it is to hard to answer so you type this to get 15 points

Answer:

D or -4y - 1

Step-by-step explanation:

3y-8 + (-7y) + 9

3y-7y + 9-8

(3y-7y) + (9-8)

-4y-1 is the answer.

I suppose D, -3y is the closest answer.

The distance travelled by the two boats forms a right triangle. Thus, applying the Pythagorean Theorem we find out that the two boats are 65 kilometers apart from each other after travelling 39 kilometers north and 52 kilometers east. Thus, 1st option is correct.

It is given to us that -

There are two boats

One boat heads north while the other heads east

The boat travelling north has traveled 39 kilometers

The boat travelling south has traveled 52 kilometers

We have to find out the distance between the two boats after they have travelled the respective distances.

It is known to us that one boat heads north while the other heads east. We can see that the trajectory formed between the two boats resembles a right triangle as they start from the same point.

One leg of the right triangle formed equals to the distance travelled by the boat travelling north.

Let us say the distance travelled by the boat travelling north be "a".

=> a = 39 kilometers ----- (1)

Other leg of the right triangle formed equals to the distance travelled by the boat travelling east.

Let us say the distance travelled by the boat travelling east be "b".

=> b = 52 kilometers ------ (2)

Now, the distance between the two boats after they have travelled the respective distances is equal to the value of the hypotenuse of the right triangle formed.

Let us say the hypotenuse of the right triangle formed be "h".

According to the Pythagorean Theorem for a right triangle,

\(a^{2} +b^{2} =h^{2}\) ---- (3)

where, a, b = legs of the right triangle

and, h = hypotenuse of the right triangle

Substituting the values of a and b from equations (1) and (2) respectively in equation (3), we have

\(a^{2} +b^{2} =h^{2}\\= > 39^{2} +52^{2} =h^{2}\\= > h^{2}=1521+2704\\= > h^{2}=4225\\= > h=65\)

So, the value of the hypotenuse of the right triangle formed is 65 kilometers.

Thus, applying the Pythagorean Theorem we find out that the two boats are 65 kilometers apart from each other after travelling 39 kilometers north and 52 kilometers east. Thus, 1st option is correct.

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Answer:

Benicia has5 siblings

Step-by-step explanation:

2+3=5

Answer:

Step-by-step explanation:

Answer:

Can of Paint = $10.50

Paint Brush = $4

Step-by-step explanation:

P and B are paintbrushes and brushes.    x and y are the numbers of P and B, respectively.

x y

P B $

Tad 6 1 67

Tim 4 3 54

We can form two equations from the above table:

For Tad:  6x + 1y = 67   [the numbers of paint and brushes times their                        costs, x and y, is the total Tad paid, $67]

For Tim:  4x + 3y = 54  {Same approach]

We have two equations and two unknowns, so let's rearrange on one of the equations to isolate one of the two variables, and then use that in the other equation.  I'll pick the first and rearrange it for y:

6x + 1y = 67

y = 67-6x

Now use this value of y in the second equation:

4x + 3y = 54

4x + 3(67-6x) = 54

4x + 201 -18x = 54

-14x = - 147

x = $10.5  The price of a can of paint is $10.50

Now use this value of x in either equation and solve for y:

6x + 1y = 67

y = 67-6*(10.5)

y = 67-63

y = $4    The price for a brush is $4

===================

See if these values work:

Did Tad pay the correct amount?:

6x + 1y = 67

6($10.5) + 1($4) = $67   ??

$63 + $4 = $67  YES

How about for Timothy?

4x + 3y = 54

4($10.5) + 3($4) = 54?

$42 + $12 = $54  

The values are correct.

Answer:

3x3x13 and 2 x 2 x 2 x 2 x 2 x 5 x 5

Step-by-step explanation:

Answer:

15. 4x¹⁰

16. 30m³

Step-by-step explanation:

15. Area of Rectangle is given by A=LW

    since W=x⁵ and L is 4 times W, L=4x⁵

    therefore, A = x⁵(4x⁵) = 4x¹⁰

16. Volume of Rectangular Prism is V=LWH

    W=6L=6m  and  H=5L=5m  and  L=m

   so V = m(6m)(5m) = 30m³

The initial value problem's solution becomes closer to 0, the problem's limit, as time gets closer to infinity.

1. Determine both sides of the equation's Laplace transform: d2y + 4dy + 13y = u5(t) Y(s) = s2Y(s) + 4sY(s) + 13Y(s) = U5 (s)

2. Rewrite the equation to Y(s) = U5(s) / (s2 + 4s + 13) to find the value of Y(s).

3. Consider the reverse Finding y(t) using the Laplace transform on both sides

y(t) = (1/12)e(-t) + (1/24)sin(3t) + (1/8)cos (3t)

4. As t approaches infinity, determine the limit:

Laplace transformations are used to resolve the initial value issue d2y + 4dy + 13y = u5(t), where y(0) = 0 and y′(0) = 1. Y(s) = s2Y(s) + 4sY(s) + 13Y(s) = U5 is the result of first doing the Laplace transform of both sides of the equation (s). To find Y(s), we rewrite the equation as Y(s) = U5(s) / (s2 + 4s + 13). Then, to get y(t), we use the inverse Laplace transform of both sides: y(t) = (1/24)e(-2t) + (1/12)e(-t) + (1/24)sin(3t) + (1/8)cos (3t). Finally, when t approaches infinity, we compute the limit: limt[infinity]y(t) = 0. As a result, as time gets closer to infinity, the initial value problem's solution gets closer to 0.

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Answer:

y= 5.7x-10.7

Step-by-step explanation:

the formula is y=mx+b

Tasha paid an initial fee of $25 plus $30 per hour for six hours of instruction, resulting in a total cost of $205.

Let's assume the initial fee charged by the skiing instructor is represented by 'x' dollars. Since Tasha paid $205 for six hours of instruction, we can set up an equation to represent the total cost:

Total cost = Initial fee + (Hourly rate * Number of hours)

205 = x + (30 * 6)

205 = x + 180

To isolate the initial fee 'x', we subtract 180 from both sides of the equation:

205 - 180 = x

25 = x

Therefore, the initial fee charged by the skiing instructor is $25.

Now, let's calculate the total cost for Tasha's six hours of instruction using this information:

Total cost = Initial fee + (Hourly rate * Number of hours)

Total cost = $25 + (30 * 6)

Total cost = $25 + $180

Total cost = $205

We can see that the calculated total cost matches the amount Tasha paid, confirming the accuracy of the calculation.

To summarize, Tasha paid an initial fee of $25 plus $30 per hour for six hours of instruction, resulting in a total cost of $205. The initial fee covers the fixed cost, while the hourly rate accounts for the variable cost based on the number of hours of instruction received

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Convert them all into decimals. Percent is just 0.--, and the fraction you can calculate out which gives: 0.625=5/8,0.64=64%

5/8

64%

0.65

The figure that would make the following "a reflection in line k." is: A. first figure.

In Geometry, a reflection can be defined as a type of transformation which moves every point of the object by producing a flipped but mirror image of the geometric figure.

Generally speaking, reflections and dilations are types of transformation that preserve angle measure. Additionally, reflection can be used to preserve the direction the vertices (coordinates) that are traced around a geometric figure.

In this context, we can reasonably infer and logically deduce that the first figure is a transformation that would produce a reflection in line k because it preserves the direction of its vertices.

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Answer:

35 feet

Step-by-step explanation:

We'll begin by calculating the resultant for you and your friend.

For you:

R² = 12² + 9²

R² = 144 + 81

R² = 225

Take the square root of both side

R = √225

R = 15 feet

For your friend:

R² = 16² + 12²

R² = 256 + 144

R² = 400

Take the square root of both side

R = √400

R = 20 feet

Finally, we shall determine the distance between you and your friend.

The distance between you and your friend is obtained by adding your resultant and that of your friend together i.e

You resultant = 15 feet

Your friend's resultant = 20 feet

Distance between you and your friend = 15 + 20 = 35 feet.

Therefore, you threw the baseball 35 feet away from your friend.

Answer:

perimwter = 2(4x-6 + 2x+4) = 2 (6x-2) = 12x-4