Please answer. If tanA= m/n find the value of msinA + ncosA / msinA - ncosA
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Hi ,
tanA = m / n -----( 1 )
( msinA + n cosA ) / ( msinA - n cosA)
divide numerator and denominator
with cos A
= (msinA/cosA+ncosA/cosA)/(msinA/cosA-ncosA/cosA)
= (mtanA +n)/(mtanA-n)
= [(m×m/n )+n] /[(m×m/n )-n]
from ( 1 ),
=[(m² +n² ) /n]/ [(m² - n²)/n]
'n ' is cancelled
= ( m² + n² )/(m² - n² )
I hope this helps you.
:)
tanA = m / n -----( 1 )
( msinA + n cosA ) / ( msinA - n cosA)
divide numerator and denominator
with cos A
= (msinA/cosA+ncosA/cosA)/(msinA/cosA-ncosA/cosA)
= (mtanA +n)/(mtanA-n)
= [(m×m/n )+n] /[(m×m/n )-n]
from ( 1 ),
=[(m² +n² ) /n]/ [(m² - n²)/n]
'n ' is cancelled
= ( m² + n² )/(m² - n² )
I hope this helps you.
:)
BrainofBrainly:
Thanx
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