tan a=2/5 tan b=3/7 find(a+b)
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8
tan(a+b)=(tana+tanb)/(1-tana*tanb)
=(2/5+3/7)/(1-2/5*3/7)
or tan(a+b) =29/29
hence tan (a+b)=1=tan45°
a+b=45°
=(2/5+3/7)/(1-2/5*3/7)
or tan(a+b) =29/29
hence tan (a+b)=1=tan45°
a+b=45°
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1
Answer:
if tan a equals to 2 by 5 and 10 b equals to 3 by 7 then prove that a + b = 2 pi by 4
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