Find the derivative of sin{(x)} at x=π/4 where {.} represents the fractional part
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Given:
sin{(x)} at x=π/4 where {.} represents the fractional part
To find:
Find the derivative of sin{(x)} at x=π/4 where {.} represents the fractional part
Solution:
From given, we have,
sin{(x)} at x = π/4 where {.} represents the fractional part
Now derivate the above function.
d/dx [ sin{(x)} ]
= cos x
substitute x = π/4 in the above equation.
Therefore, we get,
cos π/4 = 1/√2
The value of the derivative of sin{(x)} at x=π/4 where {.} represents the fractional part is 1/√2
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