How does the graph of y = 3x compare to the graph of y = 3–x?
2 answers:
<h2>Answer and explanation:</h2>
In this problem, we have two functions. Let's call the first functions as:
and the second function:
So we can compare this functions as follows:
- f(x) has a positive slope while g(x) has a negative slope.
- f(x) passes through the origin of the system of coordinates while g(x) cuts the y-intercept at
- g(x) has an x-intercept at
while f(x) cuts the origin.
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Let's called this number x and sum it with 35
x+35
We know this sum is equal to 100, let's equal it.
x+35=100
x+35
We know this sum is equal to 100, let's equal it.
x+35=100
Answer:
C, D, E
Step-by-step explanation:
The numbers of marbles are:
- Janae - m;
- Jerome - m;
- Gwen - 4(m+2);
- John - 8m+4.
Janae, Jerome, and Gwen combined have
m + m + 4(m+2) = m + m +4m + 8 =6m + 8 marbles.
If John has more marbles than Janae, Jerome, and Gwen combined, then
So, possible answers are
- Janae and Jerome each have 3 marbles;
- Janae and Jerome each have 4 marbles;
- Janae and Jerome each have 5 marbles.