<h3>Answer: There will be roughly 109,273 people in three years.</h3>
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Work Shown:
P = initial population = 100,000
r = growth rate = 3% = 0.03
t = number of years = 3
Use the formula below to plug in the values and compute
A = P*(1+r)^t
A = 100,000*(1+0.03)^3
A = 100,000*(1.03)^3
A = 100,000*1.092727
A = 109,272.7
A = 109,273 <<-- rounding to the nearest whole number
I took the time to work it out but i really only got one answer i hope this helps
Answer: f (x) + b shifts the function b units upward.
f (x) – b shifts the function b units downward.
f (x + b) shifts the function b units to the left.
f (x – b) shifts the function b units to the right.
–f (x) reflects the function in the x-axis (that is, upside-down)
hope this helps
Answer with Step-by-step explanation:
Since we have given that
Probability of winning the lottery = 10%
Probability of losing the lottery = 90%
a) What is the probability of winning the lottery if 10 tickets are purchased? By winning, any one or more of the 10 tickets purchased result a win.
Probability of winning atleast one of the 10 tickets is given by
b) If you were to purchase lottery tickets in intervals of 10 (10, 20, 30, 40, 50, etc). How many tickets should you purchase to optimize you chance of winning. To answer this question, show a graph of probability of winning the lottery versus number of lottery tickets purchased.
n P(n)
10 0.6513
20 0.8784
30 0.9576
40 0.9852
50 0.9948
60 0.9982
70 0.9993
80 0.9997
90 0.99992
100 0.99997
So, the probability of winning the lottery versus number of lottery tickets purchased is shown below:
<h3>
Answer: 3^5</h3>
Explanation:
The rule used is
That rule says to go from a negative exponent to a positive exponent, we apply the reciprocal of the fraction.
So,