If
sin+ cos 0 = V3, then prove that tan 0 + cot 0 =1
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Answer:
sin O + cos O=root 3 , prove tan O+ cot O =1
Step-by-step explanation:
first convert tan O = sin O/cos O and cot O =cos O /sin O
then we can get ,
sin O/cos O+ cos O/ sin O
sin*O + cos*O/ sinO. cos O
{sin O+ cos O}* +2sinO Cos O /sin O. cos O
by putting the value of sin O+ cos O = root 3
{root3}* - 2sincos/ sincos
3-2{ sin. cos}/ sincos
1.sincos /sin cos =1
so , L.H.S=R.H.S [hence proved}
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