A. 1/2
b. 2/3
c. 6 1/4
d. I am not sure sorry
e. not too sure about that one either
f. not sure
The given trapezoid will have the sides ST, TV, VU, and US. Each of these can be assigned as base or legs. By this, it can be deduced that the given sides, SV and TU are the diagonals. Because the trapezoid is isosceles, the values of SV and TU should also be equal.
SV = TU
3x - 11 = x + 13
Transpose the terms with x and the constants in each sides of the equation.
3x - x = 13 + 11
2x = 24
<em> x = 12</em>
Thus, the value of x from the equation is 12.
Answer:
71521.0763359
Step-by-step explanation:
first solve the equation in the parentheses than multiply your answer by 99
12.5 = X
Cross multiply, which makes 4x=50
Then divide 4 from 50 and get 12.5
Answer:
x=-4.5
Step-by-step explanation:
Rewrite the problem as an equation:
4x+16=-2
1) Subtract 16 from both sides:
4x=-18
2) Divide both sides by 4:
x=-4.5