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nekit [7.7K]
4 years ago
10

Dave had a section of his roof damaged by hail, so he needs to replace the shingles. The roof section can be represented by trap

ezoid JKLM. How many square feet of shingles must he order?
A.
272 ft^2
B.
283.2 ft^2
C.
352 ft^2
D.
459 ft^2

Mathematics
1 answer:
saw5 [17]4 years ago
4 0
The problem is looking for the area of the trapezoid. To solve for the area of a trapezoid, we can cut them into different shapes like rectangle and triangles.

First, we draw altitudes at M and L to make a rectangle with length 22 ft and width 17 ft. We subtract 22 ft from 32 ft and divide it by 2 in order to get the base for each triangle.
(32-22)/2 = 5 ft.

Next, we find the area of the rectangle. A = LW = 22 ft x 17 ft = 374 ft^2.

Then we find the area of the triangle: A = 0.5BH = 0.5 x 5 ft x 17 ft = 42.5 ft^2

Total area = 374 ft^2 + 2(42.5 ft^2) = 459 ft^2.
The answer is D.
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The sum of three consecutive integers is -78. determine the smallest integer.
sweet [91]
Lets x is the 1st consecutive even integers
      x +2 :the 2nd consecutive even integers
      x +4: the 3rd consecutive even integers

So sum of all 3 equals -78 then
x + (x+2) + (x+4) = -78
x + x + 2 + x + 4 = -78
Simplify
3x + 6 = -78
Subtract (-6) to both sides
3x +6 -6 = -78 - 6
Simplify
3x = -84
Divided both sides by 3
3x/3 = -84/3

x = -28
x + 2 =  -28 + 2 = -26
x +4 = - 28 + 4 = -24

Double check: -28 + -26 + -24 = -78

So the three consecutive even integers are: -24, -26, -28

The smallest integer would be -28
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Liam is saving up for a new cell phone. He uses the equation P= I + HB, where P is the cost
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Answer:

H=\dfrac{P-I}{B}

Step-by-step explanation:

Given the expression: P= I + HB

Where:

  • P = cost  of the phone Liam is saving for.
  • I = amount of money he started with.
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  • B = hourly rate for babysitting.

We want to find an expression for H, the number  of hours Liam will need to babysit to save enough money for a cell phone.

Our goal is to isolate the variable H in the expression P= I + HB.

P= I + HB

Subtract I from both sides

P-I=I-I+HB

HB=P-I

Divide both sides by B

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