prove that : `tan(alpha)+2 tan(2alpha) +4(tan4alpha)+8cot(8alpha) = cot(alpha)`

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`tanalpha+2tan2alpha+4tan4alpha+8cot8alpha=cotalpha` `tanalpha+2tan2alpha+4tan4alpha+8cot8alpha=cotalpha`
'tan(alpha)+2tan(2alpha)+4tan(4alpha)+8cot(8alpha)=cot(alpha)' || tanx+2tan2x+4tan4x ||
tanα+2 tan 2 α+4 tan 4 α+8 8 α= (A) tanα (B) α (C) 16 α (D) 16 α tanα+2 tan 2 α+4 tan 4 α+8 8 α= (A) tanα (B) α (C) 16 α (D) 16 α
`tan alpha + 2tan 2alpha + 4tan4alpha + 8cot8alpha` is equal to: `tan alpha + 2tan 2alpha + 4tan4alpha + 8cot8alpha` is equal to:
साबित करें कि `tan alpha + 2tan 2 alpha + 4 tan 4 alpha + 8 cot 8 alpha = cot alpha ` साबित करें कि `tan alpha + 2tan 2 alpha + 4 tan 4 alpha + 8 cot 8 alpha = cot alpha `
Prove that tanα+2 tan 2 α+4 tan 4 α+8 8 α=α (1988,2 M) Prove that tanα+2 tan 2 α+4 tan 4 α+8 8 α=α (1988,2 M)
Prove that: tan A + 2tan 2A + 4tan 4A + 8cot 8A = cot A Prove that: tan A + 2tan 2A + 4tan 4A + 8cot 8A = cot A
tan alpha + 2 tan2alpha +4 tan4 alpha + 8 cot 8alpha #jeemains #jeeadvanced #trignometricidentities tan alpha + 2 tan2alpha +4 tan4 alpha + 8 cot 8alpha #jeemains #jeeadvanced #trignometricidentities