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The equivalent expression is 5^(4) * 3^(-10)
<h3>How to determine the equivalent expression?</h3>
The statement is given as:
five raised to the negative second power times three raised to the fifth power end quantity all raised to the negative second power
Rewrite properly as:
(5^-2 * 3^5)^-2
Expand the expression by multiplying the exponents
So, we have:
5^(-2 -2) * 3^(5 *-2)
Evaluate the products
5^(4) * 3^(-10)
Hence, the equivalent expression is 5^(4) * 3^(-10)
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The probability that out of 8 newly hired people is 3.2.
According to the statement
we have given that the some conditions and based on these conditions we have to find the probability that out of 8 newly hired people.
So, For this purpose,
we have given that the
new employee in a fast-food chain still being with the company at the end of the year is 0.5
Now, we See that is probability of remaining with the company.
There is only one is 0.5.
According to the probability law
P + Q = 1
and this become
Q = 1 - 0.60.
And the probability of one people hired is Q.
Then
Q = 0.4
And probability that out of 8 newly hired people is
8Q = 0.4 * 8
it become 3.2.
So, The probability that out of 8 newly hired people is 3.2.
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