There are four mutually exclusive groups, therefore, the probability of one item being classified into any of the four groups is 1/4 or 0.25.
The expected number of items is calculated as the product of the probability and the total number of observations. For this problem, the probability of an item being classified to group 1 is 0.25 and the total number of observations is 400. Therefore, the expected number of items is

The expected number is
100.
Answer:
<em>a₅ = 506.25 option a</em>
Step-by-step explanation:
Given that,
first term a₁ = 1600
common ratio (r) = 
We need to find the fifth term of the geometric progression
We know that the nth term formula
aₙ = a₁rⁿ-¹
where a₁ is first term and r is the common ratio
n is the number of terms
So, n = 5
a₅ = 1600 
a₅ = 1600*
a₅ = 1600*81/256
a₅ = 
<em>a₅ = 506.25 option a</em>
<em>That's the final answer</em>
Short leg = 18 Long leg= 24 Hypotenuse= 30
My calculations were simple trial and error. I started with a trial of 10 for the short leg to begin with, averaging and estimating the appropriate proportions based off 6 additional increments. Sorry I don't have an algebraic method for you. Hope this has helped somewhat :)
Answer:
54.2 - 4
Because when you multiply 5.42 and 10 and subtract it by 4 the answer is the same.