What is the formula for P(t - T) under the exponential distribution with rate $\mu$? A)1 -e^$\mu$^T B)e^-^T C)1 -e-^$\mu$^T D)1 - e^T

Question

Quizplus · Accepted Answer

The formula for P(t ≤ T) under the exponential distribution with rate μ is:

P(t ≤ T) = 1 - e^(-μT)

In this problem, we have:

t ≤ T = F1F1F1S1 ≤ F1F1F10

μ = F1F1F1S1μS1S1P0

Substituting these values into the formula above, we get:

P(F1F1F1S1 ≤ F1F1F10) = 1 - e^(-F1F1F1S1μS1S1P0*F1F1F10)

Simplifying the expression, we get:

P(F1F1F1S1 ≤ F1F1F10) = 1 - e^(-F1F1F10*F1F1F1S1S1U1P1*μS1S1P0)

Therefore, the correct answer is choice C.

What Is the Formula for P(t - T) Under the Exponential