To evaluate the six trigonometric functions of ( \frac{3\pi}{4} ), first note that ( \frac{3\pi}{4} ) is located in the second quadrant. The reference angle is ( \frac{\pi}{4} ). The values are:
It is a combination of numbers and variables, linked together by mathematical functions. For example sqrt(2y/3*7.34*pi) where y is some variable. Given the value(s) of the variable(s) it is possible to evaluate (find the value of) the expression.
It is 2*sqrt(3)/3.
To find the rate of change in the given trigonometric graph, we need to analyze the change in the y-values as the x-values transition from one point to another. For the points provided, we can calculate the differences in y-values between consecutive x-values, focusing on the transitions. Without specific pairs of x-values to compare, the overall rate of change can be inferred as varying due to the periodic nature of trigonometric functions, typically oscillating between maximum and minimum values.
Yes because circumference = diameter*pi and the value of pi is just over 3
30 degrees or pi/6
Cos(Pi/3) is 1/2 so Cos(-Pi/3) ould be flipped over the x-axis. The answer is still 1/2.
It is because that is what the ratio pi is equal to.
It is a combination of numbers and variables, linked together by mathematical functions. For example sqrt(2y/3*7.34*pi) where y is some variable. Given the value(s) of the variable(s) it is possible to evaluate (find the value of) the expression.
It is 2*sqrt(3)/3.
Approximately 1.0472
Approximately .3328323833
pi squared
tan(pi/3)= sqrt(3)
To find the rate of change in the given trigonometric graph, we need to analyze the change in the y-values as the x-values transition from one point to another. For the points provided, we can calculate the differences in y-values between consecutive x-values, focusing on the transitions. Without specific pairs of x-values to compare, the overall rate of change can be inferred as varying due to the periodic nature of trigonometric functions, typically oscillating between maximum and minimum values.
No; since pi is irrational if you multiply it by a rational number it is still irrational
Yes because circumference = diameter*pi and the value of pi is just over 3
Integral from 0 to pi 6sin2xdx: integral of 6sin2xdx (-3)cos2x+c. (-3)cos(2 x pi) - (-3)cos(2 x 0) -3 - -3 0