Use a graphing calculator or computer to decide which viewing rectangle produces the most appropriate graph of the equation. y=130-x^2
Possible answers: [−2, 2] by [−2, 2] [−10, 10] by [−10, 10] [−15, 15] by [−10, 140] [−2, 2] by [−10, 140]
First of all, what is the y-intercept on this graph?
(0,130)
Correct! So which of the graph dimensions provides enough room to fit at least the y-intercept?
the one with the 140
what about for the equation y=sqrt(8x-x^2) possible answers are: [−4, 4] by [4, 4] [−5, 5] by [0, 100] [−10, 10] by [−10, 40] [−2, 10] by [−2, 6]
Correct! Try applying the same concept to this new question as the ones that I did before. Keep asking yourself questions about the graph until you are able to get a good enough idea about how big the viewing rectangle should be.
[−10, 10] by [−10, 40] is the answer right?
No, not correct. Try thinking what the graph might look like. If you have trouble, try actually drawing a graph to see how it starts looking to get an idea of what you're dealing with.
ohhh its gotta be this one: [−4, 4] by [4, 4]
Very close! Try working to see what the upper limit of the x-axis should be, and you should get your final answer!
x-int: (0,0),(8,0) y-int: (0,0)
Correct! Which of the answer choices is the closest to that?
[−2, 10] by [−2, 6]
Perfect. Just apply similar concepts to all questions like these, and you should be solving these problems in no time.
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