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What is the slope of a line with the equation y12x?
If the equation is y=12x, the slope is 12
If y12x - 2 were changed to y12x how would the graph of the new function compare with the original?
If you mean y = 12x -2 and y = 12x then both slopes will be parallel but with the changed function having its slope passing through the origin (0, 0)
What is the slope of the line given by the equation y12x-23?
35
Which situation can be represented by y12x-4?
If you mean: y = 12x-4 then it is a straight line equation that can be plotted on the Cartesian plane.
If y12x-2 were changed to y12x how would the graph of the new function compare to the original?
The graph would be translated upwards by 2 units.
What is the slope of a line with the equation y12x?
If the equation is y=12x, the slope is 12
What is the slope of the line with equation y12x?
If you mean y = 12x then the slope of the line is 12
If y12x - 2 were changed to y12x how would the graph of the new function compare with the original?
If you mean y = 12x -2 and y = 12x then both slopes will be parallel but with the changed function having its slope passing through the origin (0, 0)
Does y12x 1 have a negative or positive slope?
If you mean: y = 12x+1 then it has a positive slope of 12 and a y intercept of 1
What is the slope of the line given by the equation y12x-23?
35
Which situation can be represented by y12x-4?
If you mean: y = 12x-4 then it is a straight line equation that can be plotted on the Cartesian plane.
What is the answer for x0 for the function y12x plus 88?
If x is zero, then y12x is also zero. The answer is therefore 88.
Is the point 69 a solution of the equation y12x 6?
If this question is asking: is the point (6,9) a solution of the equation y = 12x + 6, then NO, it's not a solution.
How do you get to fremnnik isles one runescape?
teleport to camelot and follow the path that leads west to the first interscetion then go norththen at the next interscetion go west then follow that path to fremnik isles
If y12x-2 were changed to y12x how would the graph of the new function compare to the original?
The graph would be translated upwards by 2 units.
2 numbers can be added to equal 7 and multiplied to equal -120?
Assume that the two numbers are represented by 'x' and 'y': x+y=7 and xy= -120 As x+y=7, re-arrange the formula so that x=7-y Now substitute for x: (7-y)y = -120 7y-y2= -120 7y-y2+120 = 0 y2_7y-120 = 0 (y-15)(y+8) = 0 Therefore y = 15 or -8, and so putting back into the original equation, when y=15, x = -8, and when y= -8, x = 15
Forty percent of a number y is 48?
y = 120
