1. An illustration shows a parallelogram with the left side labeled upper C and the right side labeled upper D. A dotted line, labeled upper B, runs from the top left vertex to the bottom right vertex. The base is extended to the right by a second dotted line. A dashed line, labeled upper A, runs from the top left vertex to the base, meeting the dotted base line. The three dotted lines form a triangle. Which dimension can be used in an equation that models finding the area of the parallelogram?

Question

1. An illustration shows a parallelogram with the left side labeled upper C and the right side labeled upper D. A dotted line, labeled upper B, runs from the top left vertex to the bottom right vertex. The base is extended to the right by a second dotted line. A dashed line, labeled upper A, runs from the top left vertex to the base, meeting the dotted base line. The three dotted lines form a triangle. Which dimension can be used in an equation that models finding the area of the parallelogram?

a)B.
b)A.
c)C.
d)D.
2. A rectangular garden has an area of 91 ft.² and a length of 13 ft. How would you write an equation to model finding the width of the garden?
a)w = 91 (13)
b)91 = 13w
c)13 = 91w
b)w = 13/91
3. An illustration shows a rectangle. The center is labeled A equals three fourths of a square yard. The width measures one half yard.Solve the equation 34=12l to find the length of the tabletop. (1 point) Responses 114 yd. 1 Start Fraction 1 over 4 End Fraction yd. 14 yd. Start Fraction 1 over 4 End Fraction yd. 112 yd. 1 Start Fraction 1 over 2 End Fraction yd. 38 yd.

Answer 1

To solve the equation 3/4 = 1/2l, we need to isolate the variable "l."

First, we need to get rid of the fraction on the right side by multiplying both sides of the equation by 2:
3/4 * 2 = 1/2l * 2
6/4 = l

Now we simplify 6/4 to get the final answer for the length of the tabletop:
6/4 = 1 2/4 = 1 1/2 yards

Therefore, the length of the tabletop is 1 1/2 yards.