evaluate x ^p/x^p+x^q +1/x^p-q+1
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Answered by
87
Hi ,
x^p/( x^p + x^q ) + 1/( x^p-q + 1 )
= x^p/( x^p+x^q)+[ x^q/x^q( x^p-q + 1)]
= x^p/( x^p+x^q) + [ x^q/( x^p + x^q )]
= ( x^p + x^q )/( x^p + x^q )
= 1
I hope this helps you.
: )
x^p/( x^p + x^q ) + 1/( x^p-q + 1 )
= x^p/( x^p+x^q)+[ x^q/x^q( x^p-q + 1)]
= x^p/( x^p+x^q) + [ x^q/( x^p + x^q )]
= ( x^p + x^q )/( x^p + x^q )
= 1
I hope this helps you.
: )
Answered by
1
Answer:
x^p/(x^p + x^q) + 1/(x^p-q + 1) = x^p/(x^p+x^q)+[ x^q/x^q( x^p-q + 1)]
= x^p/(x^p+x^q) + [x^q/(x^p + x^q)]
= (x^p + x^q)/(x^p + x^q)
= 1
Step-by-step explanation:
hope this answer helps you so please mark me as brainliest
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