Suppose that you want to find values for a , b , and c such that the parabola y = a x 2 + b x + c passes through the points (1, 1), (2, 4), and (−1, 1). Find (but do not solve) a system of linear equations whose solutions provide values for a , b , and c . How many solutions would you expect this system of equations to have, and why?
Suppose that you want to find values for a , b , and c such that the parabola y = a x 2 + b x + c passes through the points (1, 1), (2, 4), and (−1, 1). Find (but do not solve) a system of linear equations whose solutions provide values for a , b , and c . How many solutions would you expect this system of equations to have, and why?
Suppose that you want to find values for a, b, and c such that the parabola
y
=
a
x
2
+
b
x
+
c
passes through the points (1, 1), (2, 4), and (−1, 1). Find (but do not solve) a system of linear equations whose solutions provide values for a, b, and c. How many solutions would you expect this system of equations to have, and why?
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Solve using row operations: x-3y= -4; 2x - y = 7
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1+3+5+7+ …+300
using gauss’s problem
Factor the expression.
5x³ (x²+8x)² - 35x (x²+8x) 2
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