Let cos (α+β)=4/5 and sin (α-β)=5/13, where 0 ≤α, β≤π/4. Then, tan 2 α is equal to [2010 AIEEE] (...

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let cos(a+b)=4/5 and let sin(a-b)=5/13, where a, b lies in [0, pie/4] then tan 2a is equal to let cos(a+b)=4/5 and let sin(a-b)=5/13, where a, b lies in [0, pie/4] then tan 2a is equal to
If cos (α + β) = 4/5 and sin (α – β) = 5/13, where α ,β lie between 0 & π/4, find the value of tan2α If cos (α + β) = 4/5 and sin (α – β) = 5/13, where α ,β lie between 0 & π/4, find the value of tan2α
[IIT 1979] Find tan(2A) if cos(A+B) = 4/5 and sin(A-B) = 5/13. [IIT 1979] Find tan(2A) if cos(A+B) = 4/5 and sin(A-B) = 5/13.
Let sin (α - β) = 5/13 and cos (α + β) = 3/5, then tan (2α) is equal to Let sin (α - β) = 5/13 and cos (α + β) = 3/5, then tan (2α) is equal to
If 0 lt A lt B lt π/4 and sin (A+B)=24/25 and cos (A-B)=4/5, then find the value of tan 2A If 0 lt A lt B lt π/4 and sin (A+B)=24/25 and cos (A-B)=4/5, then find the value of tan 2A
Trigonometry For Beginners! Trigonometry For Beginners!
If 0 lessthan A lessthan B lessthan Pi/4, sin(A+B) = 24/25, cos(A-B) = 4/5 then find tan 2A @EAG If 0 lessthan A lessthan B lessthan Pi/4, sin(A+B) = 24/25, cos(A-B) = 4/5 then find tan 2A @EAG
Trig Visualized: One Diagram to Rule them All (six trig functions in one diagram) Trig Visualized: One Diagram to Rule them All (six trig functions in one diagram)