Final answer:
The value of p could be 0 (option A).
Step-by-step explanation:
To determine which value of p could satisfy the equation, we need to substitute the given values of t and y into the equation.
Let's consider the equation y = ln(1 + p) / t.
For the value of p to be valid, the equation must yield a real value for y. Calculating the value of y for each given value of p, we find:
A. y = ln(1 + 0) / t = ln(1) / t = 0 / t = 0
B. y = ln(1 + 1) / t = ln(2) / t ≠ -1
C. y = ln(1 + (-1)) / t = ln(0) / t = undefined
D. y = ln(1 + 2) / t = ln(3) / t ≠ -1
From the calculations, we can see that only option A satisfies the equation, so the value of p could be 0 (option A).