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How do you graph x-7? - Answers
x-7 can also be written as two different functions: y=x-7 and x=y+7 So, when x=0, y=-7. And, when y=0, x=7. Since there is not any fractions in front of x in the function y=x-7, for every positive move one space on the x-axis, you would move one positive space on the y-axis. Conversely, for every negative move you make on the x-axis, you would move one negative move on the y-axis. So mapping on a graph paper with x,y - axis would be like this for y=x-7: -positive x-axis: (0,-7), (1,-6), (2,-5), (3,-4), and so forth. Or: when x=0, y=-7, and when x=1, x=-6, and when x=2, y=-5, and when x=3, y=-4, and so forth. On the negative x-axis, reverse the numbers and subtract by one: (-1,-8), (-2,-9), (-3, -10), and so forth.
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How do you graph x-7? - Answers
x-7 can also be written as two different functions: y=x-7 and x=y+7 So, when x=0, y=-7. And, when y=0, x=7. Since there is not any fractions in front of x in the function y=x-7, for every positive move one space on the x-axis, you would move one positive space on the y-axis. Conversely, for every negative move you make on the x-axis, you would move one negative move on the y-axis. So mapping on a graph paper with x,y - axis would be like this for y=x-7: -positive x-axis: (0,-7), (1,-6), (2,-5), (3,-4), and so forth. Or: when x=0, y=-7, and when x=1, x=-6, and when x=2, y=-5, and when x=3, y=-4, and so forth. On the negative x-axis, reverse the numbers and subtract by one: (-1,-8), (-2,-9), (-3, -10), and so forth.
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How do you graph x-7? - Answers
x-7 can also be written as two different functions: y=x-7 and x=y+7 So, when x=0, y=-7. And, when y=0, x=7. Since there is not any fractions in front of x in the function y=x-7, for every positive move one space on the x-axis, you would move one positive space on the y-axis. Conversely, for every negative move you make on the x-axis, you would move one negative move on the y-axis. So mapping on a graph paper with x,y - axis would be like this for y=x-7: -positive x-axis: (0,-7), (1,-6), (2,-5), (3,-4), and so forth. Or: when x=0, y=-7, and when x=1, x=-6, and when x=2, y=-5, and when x=3, y=-4, and so forth. On the negative x-axis, reverse the numbers and subtract by one: (-1,-8), (-2,-9), (-3, -10), and so forth.
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- og:descriptionx-7 can also be written as two different functions: y=x-7 and x=y+7 So, when x=0, y=-7. And, when y=0, x=7. Since there is not any fractions in front of x in the function y=x-7, for every positive move one space on the x-axis, you would move one positive space on the y-axis. Conversely, for every negative move you make on the x-axis, you would move one negative move on the y-axis. So mapping on a graph paper with x,y - axis would be like this for y=x-7: -positive x-axis: (0,-7), (1,-6), (2,-5), (3,-4), and so forth. Or: when x=0, y=-7, and when x=1, x=-6, and when x=2, y=-5, and when x=3, y=-4, and so forth. On the negative x-axis, reverse the numbers and subtract by one: (-1,-8), (-2,-9), (-3, -10), and so forth.
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