The person who found out the 0 is the one who did not want 1 to come first
The additive number is 0.
If the numerator is 0 then, provided the denominator is not 0, the answer is always 0.
x2 + y - 49 = 0At the x-intercepts, y=0:x2 - 49 = 0(x+7)(x-7) = 0x = -7 and x = +7At the y-intercept, x=0:y - 49 = 0y = 49General Solutionset x=0 to find your y-intercept and set y=0 to find your x-intercept. That's how you will always find your intercepts, no matter what the equation is.Ex. So if you find that when x=0, y=a, then the y-intercept is at the point (0,a).Similarly, if you find that when y=0, x=b, then the x-intercept is at the point (b,0).You can solve any problem from here.
Whether you multiply or divide by 0 the answer will always be 0.
If 0 is the smallest value in your data, then yes use zero to find the range.
the anser is -0
0
find the direct variation equation 3x+y=0
The additive number is 0.
If the numerator is 0 then, provided the denominator is not 0, the answer is always 0.
5s = 0
x2 + y - 49 = 0At the x-intercepts, y=0:x2 - 49 = 0(x+7)(x-7) = 0x = -7 and x = +7At the y-intercept, x=0:y - 49 = 0y = 49General Solutionset x=0 to find your y-intercept and set y=0 to find your x-intercept. That's how you will always find your intercepts, no matter what the equation is.Ex. So if you find that when x=0, y=a, then the y-intercept is at the point (0,a).Similarly, if you find that when y=0, x=b, then the x-intercept is at the point (b,0).You can solve any problem from here.
1 0 0.5 0 0
Whether you multiply or divide by 0 the answer will always be 0.
Find a cave that travels down to [y] of 16 or below. Dig down until you reach floor or [y] of 15. Start Strip Mining. \/ Strip Mining \/ = is Stone. 0 is Air. 0==0==0==0==0==0==0 0==0==0==0==0==0==0 0==0==0==0==0==0==0 0==0==0==0==0==0==0 0==0==0==0==0==0==0 Start Mining like that so you don't miss anything.
To find the x-intercept you need to set y=0 in your equation. To find the y-intercept you need to set x=0 in your equation.
List the ordered pairs for the vertices in counterclockwise order, repeating the first ordered pair at the bottom of the list. Find D, the sum of the downward diagonal products (from left to right.) Find U, the sum of the upward diagonal products (from left to right.) Use the formula A=1/2(D-U) to find the area. This works for any closed polygon. Example: Consider the trapezoid bounded by the points, (0, 0), (1, 2), (4, 2), and (4, 0). Write the list: (0, 0) (4, 0) (4, 2) (1, 2) (0, 0) Find D = 0*0 + 4*2 + 4*2 + 1*0 = 16 Find U = 4*0 + 4*0 + 1*2 + 0*2 = 2 Find A = 1/2 (D-U) = 1/2(16-2) = 1/2(14) = 7sq units