Respuesta :
Answer:
b = [tex]\frac{A-lw}{0.5h}[/tex]
Step-by-step explanation:
Let
l------> the length side of the rectangle
w----> the width side of a rectangle
b----> the base of the triangle
h----> the height of the triangle
we know that
the area of the yard is equal to
A = lw+0.5bh
Solve for b------> ( that means clear variable b)
Subtract lw from both sides
A-lw = 0.5bh
Divide by 0.5h on both sides
b = [tex]\frac{A-lw}{0.5h}[/tex]
Answer:
Option 2 - [tex]b=\frac{A-lw}{0.5h}[/tex]
Step-by-step explanation:
Given : Marcie wants to enclose her yard with a fence. Her yard is in the shape of a rectangle attached to a triangle. The formula for the area of the enclosed space is [tex]A = lw + 0.5bh[/tex]
To find : Solve for b?
Solution :
Step 1 - Write the formula,
[tex]A = lw + 0.5bh[/tex]
Step 2 - Subtract 'lw' both side,
[tex]A-lw=0.5bh[/tex]
Step 3 - Divide by 0.5h both side,
[tex]\frac{A-lw}{0.5h}=b[/tex]
Therefore, [tex]b=\frac{A-lw}{0.5h}[/tex]
So, Option 2 is correct.