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Question Number 38593 by ajfour last updated on 27/Jun/18

Commented by ajfour last updated on 27/Jun/18

Find θ in terms of c .

Findθintermsofc.

Commented by MrW3 last updated on 27/Jun/18

(c/(tan θ))=1+tan θ  tan^2  θ+tan θ−c=0  tan θ=(((√(1+4c))−1)/2)  ⇒θ=tan^(−1) (((√(1+4c))−1)/2)

ctanθ=1+tanθtan2θ+tanθc=0tanθ=1+4c12θ=tan11+4c12

Commented by ajfour last updated on 27/Jun/18

thank you Sir.

thankyouSir.

Answered by tanmay.chaudhury50@gmail.com last updated on 27/Jun/18

tanθ=(c/(1+b))     b=perpendicular of smal right  angled triangle  tanθ=(b/1)  (c/(1+b))=(b/1)    b^ +b^2 =c  b^2 +b−c=0  b=((−1+(√(1^2 −4×1×(−c))) )/2)=((−1+(√(1+4c)) )/2)  tanθ=(b/1)=(((√(1+4c)) −1)/2)  pls check

tanθ=c1+bb=perpendicularofsmalrightangledtriangletanθ=b1c1+b=b1b+b2=cb2+bc=0b=1+124×1×(c)2=1+1+4c2tanθ=b1=1+4c12plscheck

Commented by ajfour last updated on 27/Jun/18

Thank you Sir, but i think the  next question is bit challenging!

ThankyouSir,butithinkthenextquestionisbitchallenging!

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