Respuesta :
For this case we have a function of the form:
[tex]y = A * (b) ^ x [/tex]
Where,
A: initial amount
b: rate of change
x: independent variable.
We then have the following function:
[tex]A (x) = P (1.01) ^ x [/tex]
The exchange rate is:
[tex](1.01 - 1) * 100 = 0.01 * 100 = 1% [/tex]
Answer:
the rate of change is:
1%
[tex]y = A * (b) ^ x [/tex]
Where,
A: initial amount
b: rate of change
x: independent variable.
We then have the following function:
[tex]A (x) = P (1.01) ^ x [/tex]
The exchange rate is:
[tex](1.01 - 1) * 100 = 0.01 * 100 = 1% [/tex]
Answer:
the rate of change is:
1%
Answer: Second option is correct.
Step-by-step explanation:
Since we have given that
[tex]A(x)=P(1.01)^x[/tex]
As we know the exponential function for compounding interest.
[tex]A(x)=P(1+r)^x[/tex]
Here, r is the rate of change .
So, on comparing both the equations we get that
[tex]1+r=1.01\\\\r=1.01-1\\\\r=0.01\times 100\%\\\\r=1\%[/tex]
Hence, Second option is correct.