Prove that: from Mathematics Trigonometric Functions

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 Multiple Choice QuestionsShort Answer Type

271.

Show that:

fraction numerator tan space straight x plus tan space straight y over denominator tan space straight x minus tan space straight y end fraction equals fraction numerator sin space left parenthesis straight x plus straight y right parenthesis over denominator sin space left parenthesis straight x minus straight y right parenthesis end fraction

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272.

Show that:

fraction numerator sin left parenthesis straight x minus straight y right parenthesis over denominator cosx space cosy end fraction plus fraction numerator sin left parenthesis straight y minus straight z right parenthesis over denominator cosy space cosz end fraction plus fraction numerator sin left parenthesis straight z minus straight x right parenthesis over denominator cosz space cosx end fraction equals 0

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273.

If straight A minus straight B space equals space straight pi over 4 comma show that:

left parenthesis 1 plus tan space straight A right parenthesis space left parenthesis 1 minus tan space straight B right parenthesis space equals space 2

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274.

If straight A minus straight B space equals space straight pi over 4 comma show that:

left parenthesis 1 plus tan space straight A right parenthesis space left parenthesis 1 plus tan space straight B right parenthesis space equals space 2 space tan space straight A


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275.

If space space straight theta plus straight ϕ space equals space 45 degree comma  show that:

left parenthesis 1 plus tanθ right parenthesis space left parenthesis 1 plus tanϕ right parenthesis space equals space 2

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276.

If space space straight theta plus straight ϕ space equals space 45 degree comma  show that:

left parenthesis cotθ space minus space 1 right parenthesis space left parenthesis cotϕ space minus 1 right parenthesis space equals space 2


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277.

Prove that:

tan left parenthesis 3 straight A right parenthesis space minus space tan 2 straight A space minus space tanA space equals space tan space 3 straight A space tan 2 straight A space tanA


Solution not provided.

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278.

Prove that:

tan space 13 straight A space minus space tan space 9 straight A space minus space tan space 4 straight A space equals space tan space 13 straight A space tan space 9 straight A


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279.

Prove that:

cotx space cot 2 straight x space minus space cot space 2 straight x space cot 3 straight x space minus space cot 3 straight x space cotx space equals space 1




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280.

Prove that:

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