Mastering Differentiation: The Fundamental Rule to Find the Derivative of cos(x)

๐‘‘/๐‘‘๐‘ฅ[cos ๐‘ฅ]

To find the derivative of cos(x), we can use the differentiation rules

To find the derivative of cos(x), we can use the differentiation rules.

The derivative of the cosine function is -sin(x). Therefore, the derivative of cos(x) with respect to x is -sin(x).

So, ๐‘‘/๐‘‘๐‘ฅ[cos ๐‘ฅ] = -sin(๐‘ฅ).

In summary:
The derivative of the cosine function, cos(x), with respect to x is -sin(x).

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The Power Rule: Finding the Derivative of ๐‘ฅโฟ with respect to ๐‘ฅ
The Chain Rule: Derivative of sin(x) with Respect to x is cos(x)

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