To find the period (T) of the function with X = 3.5×10^-2 cos(пt), we need to consider the general form of a cosine function:
y = A cos(Bx + C)
In this case, A = 3.5×10^-2, B = 1 (since the coefficient in front of t is assumed to be 1), and C = 0.
The period of a cosine function is given by:
T = 2π / |B|
So, in this case, T = 2π / 1 = 2π.
Therefore, the period of the function is 2π units.
To find the period (T) of the function with X = 3.5×10^-2 cos(пt), we need to consider the general form of a cosine function:
y = A cos(Bx + C)
In this case, A = 3.5×10^-2, B = 1 (since the coefficient in front of t is assumed to be 1), and C = 0.
The period of a cosine function is given by:
T = 2π / |B|
So, in this case, T = 2π / 1 = 2π.
Therefore, the period of the function is 2π units.