The Cosine Of The Difference Of Two Angles Formula In Trigonometry

cos(A-B)=

cosAcosB+sinAsinB

Cosine of the difference of two angles A and B is given by the formula:

cos(A-B) = cos(A)cos(B) + sin(A)sin(B)

where cos(A) represents the cosine of angle A, sin(A) represents the sine of angle A, cos(B) represents the cosine of angle B, and sin(B) represents the sine of angle B.

In simple terms, the cosine of the difference of two angles is equal to the product of the cosines of each angle added to the product of the sines of each angle with the opposite sign.

It is important to note that this formula only applies to the cosine function and not to other trigonometric functions such as sine, tangent, etc.

More Answers:
Discover The Alternative Form Of Sec^2X Using The Sine Function
Master The Pythagorean Identity With This Trig Identity Formula: Csc^2X = (1-Sin^2X)/Sin^2X
Mastering The Trigonometric Identity: The Formula For Cos(A+B)

Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded

Share:

Recent Posts

Mathematics in Cancer Treatment

How Mathematics is Transforming Cancer Treatment Mathematics plays an increasingly vital role in the fight against cancer mesothelioma. From optimizing drug delivery systems to personalizing

Read More »