find maximum value of the function f(x)=Sin x is........
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Answered by
9
Hola User_______________
Here is Your Answer..!!
________________________
↪Actually welcome to the concept of the Trigonometric Equations ..
↪Basically here the given function is
↪f (x) = Sin X
↪so finding its range we get as
↪-1 =< Sin X <= +1
↪So the domain of the function is R and the RANGE IS [ -1 , 1 ]
__________________________
⭐
Here is Your Answer..!!
________________________
↪Actually welcome to the concept of the Trigonometric Equations ..
↪Basically here the given function is
↪f (x) = Sin X
↪so finding its range we get as
↪-1 =< Sin X <= +1
↪So the domain of the function is R and the RANGE IS [ -1 , 1 ]
__________________________
⭐
Answered by
1
Answer:
f(x)=Sin x=1
Explanation:
Maximum value of the function f(x), and it will be maximum when sin(x) be the maximum one.
As we know
f(x)= sin(x) in between the intervals 0 to π
Hence, Range of sin(x) in between [0, π]
Therefore, sin(x) has maximum value up to 1.
So, sin(x) =1
Sin(x) = sin(π/2)
It gives x= π/2 or 90° .
The project code is #SPJ2
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