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Ugo [173]
2 years ago
10

What are the slope and the y-intercept of the linear function that is represented by the equation Y --10x+1?

Mathematics
1 answer:
Varvara68 [4.7K]2 years ago
7 0

Answer:

The slope is -10, and the y-intercept is 1.

Step-by-step explanation:

Assuming that the equation is y = -10x+1, the easiest way to identify slope and the y-intercept is by knowing the equation for slope-intercept (y = mx+b)

Equation for slope-intercept (y = mx+b) explained:

The equation is y = mx+b, let's break it down.

y = The line

m = The slope

b = The y-intercept

Now that we know the equation and broke it down you can identify them in your equation

Slope (m)= -10

y-intercept = 1

Conclusion: The slope is -10, and the y-intercept is 1.

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On a street map the vertices of a block are w(20,),x(90,30),y(90,120), and z(20,120). The coordinates are measured in yards find
max2010maxim [7]

Answer:

\text{Perimeter of wxyz}=320

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Step-by-step explanation:

We have been give that one a street map the vertices of a block are w(20,30), x(90,30), y(90,120), and z(20,120). The coordinates are measured in yards. We are asked to find the perimeter and area of the block.

First of all, we will plot our given points on coordinate plane as shown in the attachment.

We can see that block wxyz is in form of a rectangle. We know that perimeter of rectangle is two times the sum of length and width.

The length of the rectangle will be length of segment wx that is the difference between x-coordinates of x and w.

\text{Length of segment wx}=90-20

\text{Length of segment wx}=70

The width of the rectangle will be length of segment wz that is the difference between y-coordinates of z and w.

\text{Length of segment wz}=120-30

\text{Length of segment wz}=90

\text{Perimeter of wxyz}=2(70+90)

\text{Perimeter of wxyz}=2(160)

\text{Perimeter of wxyz}=320

Therefore, the perimeter of the block is 320 yards.

The area of the block will be length times width.

\text{Area of the block}=\text{70 yards }\times \text{90 yards}

\text{Area of the block}=6300\text{ yards}^2

Therefore, the area of the block is 6300 square yards.

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