Which of the points shown below are on the line given by the equation y = 2x? Check all that apply.
A.
Point A: (1, -1)
B.
Point B: (1, 3)
C.
Point C: (-2, -4)
D.
Point D: (-2, 4)
You have not given us an equation, just a term, x + 6. Every equation states that some quantity is equal to some other quantity, and this is shown by means of the equals sign (=). An example of this might be, x + 6 = 10. If that was the equation, then x = 4.
Points: (-4, 50 and (1, -5) Slope: -2 Equation works out as: y = -2x-3 Therefore it is C if you meant: y = -2x-3
y = (x-4)(x-4) * * * The factors above are shown correctly. The axis of symmetry is the vertical line passing through the vertex, which is the point located at (4, 0). The equation of that line is x = 4, which is the answer you requested.
As there is no system of equations shown, there are zero solutions.
I regret that I can see no function shown.
To determine which points are on the line given by the equation ( y = 2x ), you can substitute the x-coordinate of each point into the equation and see if the resulting y-coordinate matches the point's y-coordinate. For example, if you have the point (1, 2), substituting ( x = 1 ) gives ( y = 2(1) = 2 ), so this point is on the line. Repeat this process for each point to find which ones satisfy the equation.
The Answers community requested more information for this question. Please edit your question to include more context. You haven't given any equation.
what is the slope of the line containing points (5-,-2) and (-5,3)? 2
VV2-4x+4y-4=0
zero property
2.
Yes, I could, if I knew the slope of the line given.
y=7-3x
39 APEX
To determine the balanced form of a chemical equation, you need to ensure that the number of atoms of each element is the same on both sides of the equation. If you provide the chemical equation, I can help you determine the balanced form.
The balanced equation is: 2Cr(s) + 3Cl2(g) → 2CrCl3(s)
If you mean points of (3, 9) and (1, 3) then the slope is 3