<u>Given</u>:
Given that the table that shows the input and the output values for a cubic function.
We need to determine an approximate zero of the function.
<u>Approximate zero of the function:</u>
The zeros of the function are the x - intercepts that can be determined by equating f(x) = 0.
In other words, the zeros of the function is the value of x determined by equating f(x) = 0 in the function.
Let us determine the approximate zero of the function.
The approximate zero of the function can be determined by finding the value of f(x) that has a value which is almost equal to zero.
Thus, from the table, it is obvious that the value of f(x) that is approximately equal to zero is -0.5
Hence, the corresponding x - value is -1.
Therefore, the approximate zero of the function is -1.
We have been given that Willy has compounded monthly to invest his summer earnings of $4259 in the Rock Solid Bank. The bank is offering 6%. We are asked to find the amount of money will be after 5 years.
We will use compound interest formula to solve our given problem.
, where,
A = Final amount after t years,
P = Principal amount,
r = Annual interest rate in decimal form,
n = Number of times interest is compounded per year.
t = Time in years.
Since interest is compounded monthly, so 
and 
.
Therefore, Will will have approximately 
in 5 years.
Answer:
8
Step-by-step explanation:
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I really need points but good luck with your question
Answer:
20 students?
and is this supposed to be coronavirus?
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