we have : f(x) = 10x
Prove that : f(a + b) = f(a) + f(b)
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Given:
f(x)=10x
So:
f(a+b)=10(a+b)
==) f(a+b)=10a+10b...............(1)
f(a)=10a............(2)
f(b)=10b................(3)
Adding 2 and 3 gives
f(a)+f(b)=10a+10b
==)f(a)+f(b)=f(a+b)[from (1)]
Hence proved
Hope it helps.
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