A. suppose you start with one single bacterium. make a table of values showing
the number of bacteria that will be present after each hour for the first six
hours. then determine how many bacteria will be present once 24 hours
have passed.
b. explain why this table represents exponential growth.
c. using this example, explain why any nonzero number raised to a power
of zero is equal to one.
d. write a rule for this table.
e. suppose you started with 100 bacteria, but they still grew by the same
growth factor. how would your rule change? explain your answer.

let x be the money she spent so that she can earn the free t-shirt.

since, she already spent $112.49

⇒

also, as per the statement: jennifer must spend $250 or more in order to qualify for a free t-shirt at the store.

then,

we have an inequality i.,e

subtract 112.49 from both sides we get;

therefore, $137. 51 more money does jennifer need to spend so that she can earn the free t-shirt

(f - g)(x) = 5x^3 - 3

step-by-step explanation:

rearrange these functions vertically, with like terms in separate columns:

f(x) = 5x^3 - 2

g(x) =         +1

now subtract, column by column:

(f - g)(x) = 5x^3 - 3