H(x) is negative in the interval (Enter your answer in interval notation)
1 answer:
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Answer:
On a coordinate plane, 2 curves intersect at (1, 1). One curve curves up and to the right from quadrant 3 into quadrant 1. The other curve curves down from quadrant 1 into quadrant 4
Step-by-step explanation:
The first function is given as:
The second function is given as:
First we graph both the functions.
We can see that one curves up and to the right from quadrant 3 into quadrant 1. This curve is of
The other curve curves down from quadrant 1 into quadrant 3
Both curves interest almost at (1,1)
See the graph attached below
Blue line represents first function
Green line represents second function
The solution lies on the Red line.
Answer:
Step-by-step explanation:
When we solve for an equation, our goal is to find the value of the variable. Any variable can be used, but for the time being let’s assume we use .
We can algebraeically solve equations until we get the value of x - in which we will have x equal to something.
Say we have the equation . Our goal is to find the value of
. <u>We can do this by getting x isolated on one side so we have something equal to x</u>.
We can subtract 5 from both sides and divide both sides by 5.
We now know the value of since it’s on one side of the equation.
Hope this helped!