if tan square A = cos square B minus sin square B then prove that cos squareB minus sin square B equal Tan square A
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Step-by-step explanation:
FIRST METHOD:-
GIVEN
TAN²A= COS²B- SIN²B
= COS 2B...................(1)
AGAIN
COS²B-SIN²B
= COS 2B
= TAN²A .. FROM(1)
PROVED
SECOND METHOD:-
according to the collective property of R
C= A+B <=> A+B= C
USING THIS PROPERTY
IF TAN²A= COS²B -SIN²B= COS²B+(-SIN²B)
<=> COS²B+(-SIN²B)= COS²B-SIN²B
= TAN²A
PROVED
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