Two polynomials are graphed on the same axes. p(x) is a line crossing the x-axis once; q(x) is a parabola crossing it twice. How many total x-intercepts are there altogether (assuming none of the intercept points coincide)?

Question

Accepted Answer

3. Line: 1 x-intercept. Parabola: 2 x-intercepts. Total = 1 + 2 = 3 distinct x-intercepts.

Two polynomials are graphed on the same axes. p $(x)$ is a line crossing the $x$ -axis once; q $(x)$ is a parabola crossing it twice.
How many total $x$ -intercepts are there altogether (assuming none of the intercept points coincide)?

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More Class 10 Graphical Meaning of Zeroes practice

Two polynomials are graphed on the same axes. p(x) is a line crossing the x-axis once; q(x) is a parabola crossing it twice.How many total x-intercepts are there altogether (assuming none of the intercept points coincide)?

Step-by-Step Solution

Master this chapter in 30 minutes a day.

More Class 10 Graphical Meaning of Zeroes practice

Two polynomials are graphed on the same axes. p $(x)$ is a line crossing the $x$ -axis once; q $(x)$ is a parabola crossing it twice.
How many total $x$ -intercepts are there altogether (assuming none of the intercept points coincide)?