Answer:
The least possible number is 13
Step-by-step explanation:
Since there are 6 types of cars, 2 kinds of radios and 5 types of Tv, then, there are a total of 6*2*5 = 60 combinations.
Each family should have a Tv, can and radio matching one of this 60 combinations, and the best way to ensure that the number of families that have the same kind of car, radio and tv is the least as possible, we are better sharing each combination in equal parts, or at least almost equal.
Since there are 780 families and a total of 780 combinations, then, each combination should be used by a total of 780/60 0 13 families.
Answer:
Step-by-step explanation:
From the information being provided;
We learnt that Becky pays simple interest at an annual interest rate of 8.8% which is calculated quarterly.
i.e.
Since the first payment of $27,000 happened in the first three months, therefore, Becky will be able to have the money in the bank for 3 quarters prior to the lump-sum payment gets started.
Thus, the estimate of the amount Becky would earn as interest during this period of time is as follows:
I = $1,782
What is f(5)?
A. -8
B. -1
C. 1
D. 8
Answer:
A. -8
Step-by-step explanation:
We can look at the table and figure out how we get f(5)
really its just the x value pugged into the x value for the function
after that we look on the table, f(5) is -8 because at the bottum of the table it shows 5 and -8
High Hopes^^
Barry-
The least number of students who could have been taking both courses is 0.
The greatestnumber of students who could be taking both courses is 30.
The greatestnumber of students who could have been taking neither course is 30.
The process of subtracting one number from another is known as subtraction.
Given that, there are a total of 150 students out of which 90 were taking algebra and 30 were taking biology.
The remaining students are:
150 - 90 - 30
= 30
Now, the remaining 30 students may take both subjects or neither.
Therefore, the least number of students who could have been taking both courses is 0.
The greatestnumber of students who could be taking both courses is 30.
The greatestnumber of students who could have been taking neither course is 30.
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