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Ronch [10]
3 years ago
7

A trapezoid has an area of 36 square feet. If its height is 8, and one base is 4, what is the length of the other base?

Mathematics
1 answer:
Georgia [21]3 years ago
5 0

Answer:

5

Step-by-step explanation:

A=a+b/2 x h

4 = a

5 = b

8 = h

4 + 5 / 2 = 4.5

4.5 x 8 = 36

So the other base length is 5

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T+2/3t-1/3 I really need this question to be answered
Murrr4er [49]

<u> Equation:</u>

x(x      -     5)     +     3(x     +     5)

<u>Steps:</u>

x(x      -     5)     +     3(x     +     5)

<u>Expand:</u>

x(x     -     5 ):           x^2      -    5x

x^2    -    5x     +   3(x      +     5)

<u>Expand:</u>

3(x     +    5):        3x   +    15

x^2     -     5x     +     3x       +     15

<u>Add Similar Elements:   </u>  

-5x      +    3x    

=         -2x

Answer        x^2    -     2x      +    15    Doesn't Factor






Hope that helps!!!                                  : )


         


5 0
4 years ago
Help me find the area of this
zzz [600]

Answer:

A1=LW A2=½bh

=10×8 =½×7×10

= 180 =35

At=A1+A2

=180+35

=215

7 0
2 years ago
Read 2 more answers
Numbers that are multiplied to form a product are called
Snowcat [4.5K]

Answer:

  • multiplier and multiplicand
  • factors

Step-by-step explanation:

Different words are used in different contexts. When two numbers are multiplied, one can be identified as the <em>multiplier</em>, and the other the <em>multiplicand</em>.

When two or more numbers or expressions are multiplied, they are often generically referred to as <em>factors</em>. The term <em>factors</em> can also be used to mean <em>prime factors</em>, as when we seek to express a product in terms of its factors.

6 0
3 years ago
I need help solving this. |x−4| if x&gt;4. You have to write the expression without using the absolute value sign.
labwork [276]
<h3>Answer:   x-4</h3>

We simply drop the absolute value signs and write whatever is inside

This is because |x-4| is really composed of two equations and it depends on what x is

If x < 4, then we use -(x-4) or -x+4

If x >= 4, then we use x-4

This is from the idea that |x| breaks down into this piecewise function

|x| = \begin{cases}x \text{ if } x \ge 0 \\ -x \text{ if } x < 0\end{cases}

Replace every x with x-4

|x-4| = \begin{cases}x-4 \text{ if } x-4 \ge 0 \\ -(x-4) \text{ if } x-4 < 0\end{cases}

Then for each inequality, you would solve for x to get the following

|x-4| = \begin{cases}x-4 \text{ if } x \ge 4 \\ -(x-4) \text{ if } x < 4\end{cases}

which is the same as

|x-4| = \begin{cases}x-4 \text{ if } x \ge 4 \\ -x+4 \text{ if } x < 4\end{cases}

7 0
3 years ago
Pretty simple question, but how the hell am I supposed to know whether to put an addition sign or a subtraction sign.
earnstyle [38]

Answer:

you must remember + and + equal to minus

6 0
3 years ago
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