1-cos theeta - sin sq.theeta / sintheeta ( 1+ cos theeta )= cot tyeeta
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LHS = (1 + cosA - sin^2A) / sinA(1+cosA)
= (cosA + cos^2A) / sinA(1 + cosA)
= cosA(1+cosA) / sinA(1+cosA)
= cosA / sinA
= cot A
RHS = cotA
LHS = RHS
(note = theeta is A , here)
= (cosA + cos^2A) / sinA(1 + cosA)
= cosA(1+cosA) / sinA(1+cosA)
= cosA / sinA
= cot A
RHS = cotA
LHS = RHS
(note = theeta is A , here)
Answered by
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hey !!!
From LHS
1 + cos¢ - sin²¢/ sin¢ (1 + cos¢ )
=> 1 - sin²¢ + cos¢ /sin¢ ( 1 + cos¢ )
=> cos²¢ + cis¢ / sin¢ (1 + cos ¢)
=> cos¢(1 + cos¢ )/ sin¢( 1 + cos ¢)
=> cos¢/sin¢
=> cot¢ RHS prooved.
hope it helps you ;!!!
#Rajukumar 111
From LHS
1 + cos¢ - sin²¢/ sin¢ (1 + cos¢ )
=> 1 - sin²¢ + cos¢ /sin¢ ( 1 + cos¢ )
=> cos²¢ + cis¢ / sin¢ (1 + cos ¢)
=> cos¢(1 + cos¢ )/ sin¢( 1 + cos ¢)
=> cos¢/sin¢
=> cot¢ RHS prooved.
hope it helps you ;!!!
#Rajukumar 111
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