Math, asked by Avi2019, 1 year ago

solve this fast.... ​

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Answered by pavan2448
3

Answer:

false

since sin(a+b)= sina*cosb+ cosa*sinb


Avi2019: can you please explain briefly
pavan2448: this is trignometry identity, you can verify bu substituting values for A and B.. where A+B=90
Answered by AbhijithPrakash
0

It is False.

Reason:

sinA is one quantity , we cant separate sin and A,  there is no way that we can separate the two sin from their angles and write sin(A+B)

Also when we write {sinA + sinB} its value can be greater than 1 , such as for A = 90 , B = 60 , But Sin(A+B) can only be less than equal to 1 , such as sin150 = 0.5 .

We can always prove that sin(A+B) = sinAcosB + cosAsinB , which can be shown by taking A = 60 , B = 45

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