Find the values of and y in the following parallelogram
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Step-by-step explanation:
So we know that parallelograms diagonals bisect (divide into 2 equal halves) each other.
So for that reason x+8=16-x
Solving, x=16-x-8 (Transposition)
x+x=8
2x=8
x=4
And then 2y+13=5y+4
Solving, 2y-5y=4-13
-3y=9
y= -3
So finally x=4 and y= -3
Mark it as the brainliest answer....
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Given
ABCD is parallelogram in which AC and BD are two Diagonals.
To Find
Value of x and y
Recall some properties of Parallelogram:
- Opposite sides are parallel.
- Diagonals bisect each other into two equal congruent triangle.
- Interior angle sum is equal to 360°
- Parallelogram having four sides and four vertex.
Here ,we use second property of parallelogram
Bisection of Diagonals.
AO=OC and BO=OD
Now,BO=OD
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