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Igoryamba
4 years ago
15

Find the area *15 points*

Mathematics
1 answer:
vova2212 [387]4 years ago
6 0

Answer:

The answer to your question is 780 ft²

Step-by-step explanation:

- Divide the figure into two sections an upper part and a lower part.

- Area of the upper part = base x height

                                        = 40' x 18'

                                        = 720

-Area of the lower part

 base = 40' - 30' = 10'

 height = 24' - 18' = 6'

  Area = 10 x 6 = 60

- Total area = Area Upper part + Area lower part

                   = 720 + 60

                   = 780 ft²

 

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How do you solve these
fiasKO [112]

Answer:


Step-by-step explanation:

For number 7


You will have to distribute.

1. -5 times 2x equals -10x

2. -5 times -6 (remember negative times a negative is a positive) equals 11

so you should have -10x+11=4(x+11)

What you did to the first part on the equal sign you MUST do to the other side

3. 4 times x equals 4x

4. 4 times 11 equals 44

Now you should have -10x+11=4x+44

Now to solve:

5. 4x will now be negative 4x because you are cancelling

6. Move the -4x under the -10x(your are combining like terms)

You should have

-10x+11=44

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This is equal to -14x+11=44

You are finding X so leave X where it is now. Like I said earlier you are combining like terms.

7. Now move the +11 ( now a negative 11) to the other side underneath the 44

8. Combine 44 and the -11

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For number 8


If you have (   ) these you ALWAYS have to distribute


1. 7 times 2x equals 14x

2. 7 times -4 equals to -28

You should have 13x-33=14x-28

Combine like terms

3. The negative 33 turns to a +33 and move it underneath the negative 28

You should have 13x=14x+5

4. Now subtract 14 now a negative 14x to the 13x

You will now have -x=5

5. Divide both sides by a negative 1

Your answer is X=-5


6 0
3 years ago
Spencer is asked to factor the polynomial 256x^4y^2−y^2 completely over the integers. His work is shown below.
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Answer:

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Step-by-step explanation:

<u>Step 1:  Factor</u>

256x^4y^2−y^2

y^2(256x^4 - 1)

y^2(16x^2 - 1)(16x^2 + 1)

<em>y^2(</em><em>4x + 1)(4x - 1</em><em>)(16x^2 + 1)</em>

<em />

Answer:  Option B, Spencer did not factor the polynomial completely; 16x^2−1 can be factored over the integers.

7 0
3 years ago
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