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malfutka [58]
2 years ago
12

He graphed system represents the rate at which two trucks are being filled, where x represents the time in minutes and y represe

nts the percentage filled.
A diagonal curve rises through (negative 9, negative 50), (negative 4, 0), (0, 40) and (5, 90). A diagonal curve rises through (negative 10, negative 30), (negative 4, 0), (3, 35), (7, 60) and (10, 70). Both curves intersect at (negative 4, 0).

Which statement is true?

A.
The solution is nonviable because the percentage filled cannot be negative.
B.
The solution is nonviable because the time cannot be negative.
C.
The solution is nonviable because the time cannot be partial minutes.
D.
The solution is viable.
Mathematics
1 answer:
blagie [28]2 years ago
5 0

The correct option regarding the system of equations is given as follows:

B. The solution is nonviable because the time cannot be negative.

<h3>What is a system of equations?</h3>

A system of equations is when two or more variables are related, and equations are built to find the values of each variable.

The systems use linear equations, and the solution is the intersection of the lines. In this problem, the curves intersect at (-4,0), that is, they have the same percentage at a time of -4 seconds, which is nonviable, as the time cannot be negative, hence option B is correct.

More can be learned about a system of equations at brainly.com/question/24342899

#SPJ1

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Answer:

The total number of ways are 30.

Step-by-step explanation:

Consider the provided information.

We need to write 3-letter "words" from the letters of "Adelphi" so that the first and last letters are vowels.

The number of letters in "Adelphi" = 7

The number of vowels are = 3

It is given that the first and last letters are vowels.

For first letter we have 3 choices, and for the last letter we have 2 choices as repetition is not allowed.

If we have selected first and last letter that means now we have 5 letters for the middle letter. (7-2=5)

So the number of possible choices for the 2nd letter is 5.

Hence, the total number of ways are: 3×5×2 = 30 ways

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