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What is the point of intersection of the parabolas y equals x2 plus 20x plus 100 and y equals x2 -20x plus 100 showing work?
If: y = x2+20x+100 and x2-20x+100 Then: x2+20x+100 = x2-20x+100 So: 40x = 0 => x = 0 When x = 0 then y = 100 Therefore point of intersection: (0, 100)
Where do the parabolas of y equals x squared plus 20x plus 100 and y equals x squared minus 20x plus 100 meet on the x and y axis?
They touch each other at (0, 100) on the x and y axis.
What is x plus 50 equals 2x plus 100?
x + 50 = 2x + 100 50 = 2x+100-x 50 = x + 100 50-100=x -50=x -50+50=0 -100+100=0 it is zero
CAN 0 plus equals B plus equals B?
Yes because if 1+0=1 than 0 plus b equals b
What is the answer to A plus B plus C equals A times B equals C?
A=0 b=0 c=0
What is 100 plus 0?
100+0=100
What is the discriminant in the quadratic equation x to the 2nd power plus 11x plus 121 equals x plus 96 A.100 B.0 C.20 D.200?
It is B, 0.
How do you solve 2x plus y equals 0 and 4x plus 2y equals 0?
many solutions
3x plus y equals 4 x plus y equals 0?
x = y = 0 ?
What is 2 plus 1 plus 0 plus 1 plus 2 plus 1 plus 0 plus 0?
It equals 7
What is 2 plus 1 plus 0 plus 1 plus 2 plus 0?
It equals 6
What is the point of contact between the curves of y equals x squared plus 20x plus 100 and y equals x squared -20x plus 100?
The graphs of the two equations will intersect when x² + 20x + 100 = y = x² - 20x + 100 Subtracting x² +100 from both sides you get 20x = -20x that will only be true when x = 0. At x = 0, y = 100 for both equations - so the point of contact would be (0,100)
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