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If ,
Then prove that .
Given:-
Take
⇒
We know that, Formula
And
Thus,
On comparing we get,
Hence Proved
Evaluate the following:
Prove the following results:
Prove that:
If , Prove that
Show that is constant for x ≥1, find the constant.
Find the values of each of the following:
Solve the following equations for x:
Prove that
prove that:
, where a= ax – by and β=ay+bx.
For any a,b,x,y>0, prove that:
, where a=-ax by, β = bx + ay.