Joseph's claim about the polynomial multiplicity is correct
<h3>How to interpret the graph?</h3>
From the graph, we have the x-intercepts to be
x = -3
x = 1
x = 4
At x = 4, the graph do not cross the x-axis;
But instead, it has a turning point at this point
This means that there is a multiplicity of 2 at x = 4
So, we have:
Degree = 1 + 1 +2
Degree = 4
Hence, Joseph's claim is correct
Read more about polynomials at:
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Answer: =x4+3x3+2x2−4
Step-by-step explanation:
(x2+3x+2)(x2)−4
Distribute:
=(x2)(x2)+(3x)(x2)+(2)(x2)+−4
=x4+3x3+2x2+−4
The mixed number would be larger depending on what it is...
Answer:
Step-by-step explanation:
First _ -43.6 f_-37.4 f_-17 f_ 37.3 f_51.8 f_52 f_Last
Step-by-step explanation:
4/11 = 24/n
By Cross-multiplying, we have 4n = 11 * 24.
=< 4n = 264, n = 66.