A machine fills containers with 35 ounces of raisins. After the containers are filled, another machine weighs them. If the conta
iner's weight
differs from the desired weight of 35 ounces by more than two ounces, the container is rejected. Which graph could be used to determine
minimum and maximum acceptable weights for the containers?
differs from the desired weight of 35 ounces by more than two ounces, the container is rejected. Which graph could be used to determine
minimum and maximum acceptable weights for the containers?
1 answer:
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Answer:
X-intercept = -3 and y-intercept = 6
Step-by-step explanation:
We can start off by isolating the y term. To do that, we must add 2y to both sides to get
Now, we must add 12 to both sides and the y term will be all alone on the right side:
Now, to have only y on the right side, we must divide by 2 to get:
In slope-intercept form, b is the y-intercept, and 'b' in this equation is 6. We have our y-intercept.
To find our x-intercept, y must be equal to zero. We can plug in that value for y and solve for x:
We can start off by subtracting 6 from both sides to get:
We can then divide both sides to get when y is equal to 0. Thus, we have our x-intercept.