6. Find the area of a parallelogram whose base is
26 cm and the corresponding altitude is 15 cm.
Also find the other altitude of the parallelogram if
othe side is 13 cm.
Answers
Answered by
3
Answer:
The area of parallelogram is 390 and the length of the other altitude is 30cm.
Step by Step Explanation:
Base of the parallelogram = 26cm
Altitude of the parallelogram = 15cm
Area of Parallelogram = b × h
= 26 x 15
= 390
Now let's find the length of the other altitude whose base is 13cm.
We know that,
Area of parallelogram = 390
b x h = 390
Here the base is 13cm.
∴ 13 x h = 390
h =
h = 30cm
∴ The length of the other altitude is 30cm.
Answered by
0
Area of parallelogram= height * base
One height= 15 Cm
Corresponding base = 26 Cm
Area = 390 cm^2
Now , the area of parallelogram always remains the same for every height or base
So different bases and corresponding heights of the same parallelogram would always give the same area .
So ,
Base = 13 Cm
Corresponding altitude = unknown
Let the unknown altitude corresponding to the base 13 Cm be y
So the equation so formed is
13*y= 390
( 390 is in RHS because area always remains same for all the heights and bases of a same parallelogram, and we had found out area to be 390 cm^2)
Using transposition method :-
y = 390/13
So y = 30 Cm
So the second answer is 30 Cm .
I hope this answer will help you and do give me a thanks if you think that answer was properly explained.
One height= 15 Cm
Corresponding base = 26 Cm
Area = 390 cm^2
Now , the area of parallelogram always remains the same for every height or base
So different bases and corresponding heights of the same parallelogram would always give the same area .
So ,
Base = 13 Cm
Corresponding altitude = unknown
Let the unknown altitude corresponding to the base 13 Cm be y
So the equation so formed is
13*y= 390
( 390 is in RHS because area always remains same for all the heights and bases of a same parallelogram, and we had found out area to be 390 cm^2)
Using transposition method :-
y = 390/13
So y = 30 Cm
So the second answer is 30 Cm .
I hope this answer will help you and do give me a thanks if you think that answer was properly explained.
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