On solving the provided the question, we got that - f(x) = 7/3[x - (2)] [x - (-1)] (x +3) is the equation which is formed.
An equation can be defined in a variety of ways. The definition of an equation in algebra is a mathematical statement proving the equality of two mathematical expressions.
Gives zeroes are -
-3, -1 and 2
and it passes through (0, -14)
Constructing a function from a product of factors containing the zeros, with an unknown coefficient
f(x) = a [x - (2)] [x - (-1)] (x +3)
with a ≠ 0.
f(x) = a(x -2)(x + 1)((x +3)
Use f(0) = -14 to find a.
-14 = a(-2)(1)(3) = -6a
a = 7/3
Now,
f(x) = 7/3[x - (2)] [x - (-1)] (x +3)
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