Using the formula A = P(1 + r/n)^nt
P = 5,000
r = 8.5% or 0.085
n = 365
t = 13/365 (13 days out of a year)
A = 5,000 (1 + 0.085/365)^365*13/365
A = 5015.16
You will earn $15.16
Given :
A holiday meal cost 12.50 a person plus a delivery fee of $30 at we cater.
The same meal cost $15 a person with no fee at Good Eats.
To Find :
When does we cater become the better deal.
Solution :
Let , x is number of order .
Cost at cater , C = 12.5x + 30 .
Cost at Good Eats , G = 15x .
We need to find :
G > C

Therefore, after 12th order cater will be more value for money.
Hence, this is the required solution.
Answer:
I attach the missing image from your question.
To easily solve this question, we must realize that the graph of the relation is very similar to that of the expression
y = √(x-a) , where a>0
If we take a look at the image attached, we have plotted the graph of
y = √(x-1) , and its correspondent inverse function.
This means that the answer is the first option
Answer:
Answer should be choice 4
Step-by-step explanation: