find the value of (3a+4c)^2 by using (a+b)^2
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The value of (3a+ 4c)²= 9a²+16c²+ 24ac
Given:
The expression (3a+ 4c)².
To Find:
The value of (3a+ 4c)² using (a+ b)²
Solution:
We know that (a+ b)²= a²+b²+2ab _(1)
Comparing (3a+4c)² with (a+ b)²
the value of a= 3a
the value of b= 4c
Putting value of a and b in equation (1)
(3a+ 4c)²= (3a)²+ (4c)²+ 2(3a)(4c)
(3a+ 4c)²= 3²a²+ 4²c²+ 6a(4c)
(3a+ 4c)²= 9a²+ 16c²+ 24ac
Hence, the value of (3a+ 4c)² is 9a²+ 16c²+ 24ac.
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