y=x2-10x+30=(x-5)2-25+30=(x-5)2+5
25X + 30 = 15X subtract 15X from each side 25X - 15X + 30 = 15X - 15X 10X + 30 = 0 subtract 30 from each side 10X + 30 - 30 = 0 - 30 10X = -30 divide both sides integers by 10 (10/10)X = - 30/10 X = - 3 ----------------check in original equation 25(- 3) + 30 = 15(- 3) - 75 + 30 = - 45 - 45 = - 45 ----------------checks
(10x - 3)(3x + 10) so x = 3/10 or -10/3
-3/10x = -9Multiply each side by 10x:-3 = -90xDivide each side by -90:x = -3/-90 = 1/30
16x - 10x + 9*99 - 30 = 6x + 861
y=x2-10x+30=(x-5)2-25+30=(x-5)2+5
-3. 30/10x=0 <-Set up equation like this, then subtract 30 from both sides (10x=-30). Then divide both sides by 10 (x=-3).
Assume the expression is: y = x² - 10x + 30 Complete the squares to get: y = x² - 10x + 25 + 30 - 25 = (x - 5)² + 5 So the expression is in vertex form y = (x - h)² + k
To find Slope intercept form you must... 1. get y by itself (No numbers beside it) 2.Get y on the left side if the equation 3. get x and b on the right side of the equation. Here is an example to better clairify... ( The / sign is divide ) 5y-10x=30 +10x +10x 5y=10x+30 /5 /5 y=2x+6 there is your answer
if you have an unknown, it will still give the same answer. It's a hard one to explain, just by showing an example. x+3 = 6, therefore x=6-3, therefore x=3 now say I multiply everything by 10. 10x+30=60, therefore 10x = 60-30, therefore 10x is 30. x = 30/10 which is 3.
25X + 30 = 15X subtract 15X from each side 25X - 15X + 30 = 15X - 15X 10X + 30 = 0 subtract 30 from each side 10X + 30 - 30 = 0 - 30 10X = -30 divide both sides integers by 10 (10/10)X = - 30/10 X = - 3 ----------------check in original equation 25(- 3) + 30 = 15(- 3) - 75 + 30 = - 45 - 45 = - 45 ----------------checks
10x-2y=30
If you mean: x-3x+27 = 8x-3 then -10x = -30 and x =3
(10x - 3)(3x + 10) so x = 3/10 or -10/3
An equals sign seems to be missing. If it is -10x=6y-30 then the slope is -5/3. If it is -10x+6y-30=0 then it is 5/3.
-3/10x = -9Multiply each side by 10x:-3 = -90xDivide each side by -90:x = -3/-90 = 1/30
10x - 30 10(x - 3) ------------