-1
Function form this is
X + 2Y = - 3
In slope/intercept form it is
Y = - 1/2X - 3/2
To find the intercepts, set X to 0 and solve, then set y to 0 and solve.
Y = -(1/2)(0) - 3/2 = -3/2 so the y intercept is the point (-3/2,0)
X + 2(0) = -3 solves to give X = -3 so the x intercept is the point (0, -3)
Plot a line through these for the graph.
type you answer here!
On my graphing calculator, a TI84 Plus, I can enter the equation into the Y= (a button) and then graph it by hitting the Graph button.
A linear equation.
It is an equation of a straight line.
3d + 14 = 11 is the equation.
x=3 y=2 z=6
x = ±2
None because the discriminant of this quadratic equation is less than zero.
Its kind of hard to draw a graph in pure text... Try plugging your equation into www.wolframalpha.com/ ;)
type you answer here!
y=2x2 + 3x-1 To find the zeros of this equation (when y=0) set the equation = 0 0=2x2 + 3x-1 Now, you can either graph the equation in a graphing calculator and find the x intercepts (where the function crosses the x-axis and y=0) or you can factor the quadratic equation by "smiling" or reverse foiling. However, this equation cannot be easily factored. Therefore, using a graphing calculator will provide the correct answer of x= -1.780776 and x= 0.28077641 You can also use the quadratic formula where the general form of a quadratic equation is ax2 +bx+ c=0=y In order to use the quadratic formula, you simple plug the corresponding values into the x= equation. This will produce the same results as graphing and finding the x intercepts.
The result will be a plane that intercepts the x-, y-, and z-axes at +9, +6, and +3, respectively.
x-intercept | -10 y-intercept | 4 slope | 2/5 = 0.4
The solution consists of the infinite number of points on the line which is defined by y + x = 6.
for the equation:5x + 10y = 20, the two intercepts are:x = 0 , y = 2 or (0,2)y = 0 , x = 4 or (4,0)The graph is a straight line passing through the two intercepts (0,2) and (4,0)
-11
Equations don't have y-intercepts, but their graphs may. The y-intercept of the graph of the equation in this question is 0.7 .