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saul85 [17]
3 years ago
7

What is the least possible degree of a polynomial that has the root -3 + 2i, and repeated root -2 that occurs twice?

Mathematics
1 answer:
adelina 88 [10]3 years ago
7 0

Answer:

4

Step-by-step explanation:

complex roots always occur in pairs.

so roots are -3+2i,-3-2i ,-2,-2

number of roots=4

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Which of these functions has a domain of all real numbers except x=4.1?
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Answer:

(A)y=\frac{2.5}{x-4.1} + 2.8

Step-by-step explanation:

In the expressions, the value at which the domain of the function will be the set of all real numbers except x=4.1 is the value at which 4.1 makes the denominator equal to zero, i.e makes the fraction undefined.

Given the options

(A)y=\frac{2.5}{x-4.1} + 2.8

Setting the denominator to zero, x-4.1=0, x=4.1. The fraction is undefined at x=4.1

(B)y=\frac{2.8}{x+4.1} -2.5

Setting the denominator to zero, x+4.1=0, x=-4.1. The fraction is undefined at x=-4.1

(C)y=\frac{4.1}{x-2.8} +2.5

Setting the denominator to zero, x-2.8=0, x=2.8. The fraction is undefined at x=2.8

(D)y=\frac{4.1}{x-2.5} +2.8

Setting the denominator to zero, x-2.5=0, x=2.5. The fraction is undefined at x=2.5

Therefore, function that has a domain of all real numbers except x=4.1 is:

(A)y=\frac{2.5}{x-4.1} + 2.8

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