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Verify That the Equation Is an Identity cos(xy)cos(x+y)=1+tanxtany1tanxtany\frac { \cos ( x - y ) } { \cos ( x + y ) } = \frac { 1 + \tan x \tan y } { 1 - \tan x \tan y }

question 20

Essay

Verify that the equation is an identity.
- cos(xy)cos(x+y)=1+tanxtany1tanxtany\frac { \cos ( x - y ) } { \cos ( x + y ) } = \frac { 1 + \tan x \tan y } { 1 - \tan x \tan y }

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Axillary Buds

Buds located in the axil of leaves that have the potential to develop into branches, flowers, or leaves.

Opposite

Being in a position on the other side; facing something, especially something of the same type or a corresponding part.

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The pattern or configuration in which leaves are distributed on the stem of a plant.

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A point in a plant where leaves, branches, or stems originate.

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