in a parallelogram ABCD the length of the altitude corresponding to AB is 8cm what is the length of the altitude corresponding
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Answered by
8
Heya !!!
here is your answer !!
area of ll gm = base * height
=> AB * DM
=> 20 cm * 8cm
=> 160 cm² .
now ,
AREA of ll gm => base * height
=> AD * DN
=> 160 cm² = 10cm * DN
DN = 16 cm
hence ,the length of crossponding altitude is
16 cm
hope it helps you dear !!!
thanks !!
here is your answer !!
area of ll gm = base * height
=> AB * DM
=> 20 cm * 8cm
=> 160 cm² .
now ,
AREA of ll gm => base * height
=> AD * DN
=> 160 cm² = 10cm * DN
DN = 16 cm
hence ,the length of crossponding altitude is
16 cm
hope it helps you dear !!!
thanks !!
ujjwalkant1:
most welcome
Answered by
2
area of a Parallelogram is equal to
Ar= (1/2) x (sum of The parallel sides) x (distance between the parallel sides)
So,
(1/2)x(20+20)x(8) = (1/2)x(10+10)x(a)
a= 16cm
done
Ar= (1/2) x (sum of The parallel sides) x (distance between the parallel sides)
So,
(1/2)x(20+20)x(8) = (1/2)x(10+10)x(a)
a= 16cm
done
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