What is maximum Sinx value?

for y= sin(x). The maximum value is 1 and the minimum value is -1.

What is the maximum value of y for the equation y 1/3 Sinx?

Maximum value of y for the equation y=1+3sinx is 4 .

What is the maximum and minimum of 3Sinx 4Cosx?

So minmum value of y = (3)(-. 6)+ (4)(-. 8) = -5. As it is clear From the Graph,log2x is an increasing function,therfore value of given function will be maximum when 3Sinx-4Cosx +15/10 takes maximum value , which is when 3Sinx-4Cosx is maximum (as 15/10 is constant).

What is the maximum value sinx COSX?

Maximum value of sin(2x) is at x = 45° because sin 90° = 1 (max). Therefore, maximum value of sin(x)cos(x) = (1/2)×1 = 1/2 or 0.5.

What is the maximum and minimum value of sin Sinx?

The minimum value of sin (sin(x)) is -sin (1). Q3. Write the maximum and minimum values of sin (sin x). Q4.

How do you find minimum and maximum values?

Finding max/min: There are two ways to find the absolute maximum/minimum value for f(x) = ax2 + bx + c: Put the quadratic in standard form f(x) = a(x − h)2 + k, and the absolute maximum/minimum value is k and it occurs at x = h. If a > 0, then the parabola opens up, and it is a minimum functional value of f.

What is the maximum value of a cos x + b SiNx?

The maximum value of the function a cos x + b sin x is √ (a 2 + b 2 ). Was this answer helpful? Thank you. Your Feedback will Help us Serve you better.

What is the minimum value of √3cos x + sin x?

√3cos x + sin x = 1.5+0.5 = 2.0 Answer. The minimum value is when x = 90 and the result = 1. Answer. What is the range of f (x) = sin x – root 3 cos x + 1?

What is the maximum value of 3sinx + 4cosx for X?

3|sinx| + 4|cosx| is same as the maximum value of 3sinx +4cosx for x in first quadrant. =5sin (x+A).

Can sin x and cos x be zero for same X?

For multiplication of two terms be zero at least one of the must be zero. Therefore, at the solution (s), either sin x or cos x has to be zero. Both sin x and cos x can never be zero for same x because squares of those should add up to 1 (one of the principles we used at the beginning of the answer).