Answer:
The answer is B.
Step-by-step explanation:
Answer:
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Answer:
Step-by-step explanation:
Given : The Russo-Japanese War was a conflict between Russia and Japan that started in the year 1904.
To Find: Write an inequality in terms of x and 1904 that is true only for values of x that represent years before the start of the Russo-Japanese War.
Solution :
The year of the conflict is 1904.
We are given x that represents the year before the given year 1904.
Since we are given that x represents the year after the given year 1610.
⇒ x must be smaller than year 1904
Thus, the inequality becomes:
Hence an inequality in terms of x and 1904 that is true only for values of x that represent years before the start of the Russo-Japanese War
To find zeros of this polynomial, set the poly = to zero and solve the resulting equation for x.
Please clarify this: does your "x4" mean x^4 (x to the 4th power), or something else?
Very important: for clarity use the symbol " ^ " to indicate exponentiation.
My educated guess is that by "<span>P(x) = x4(x − 2)3(x + 1)2" you actually meant
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<span>P(x) = x^4(x − 2)^3(x + 1)^2, which is a 6th order polynomial.
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Set this equal to zero and attempt to solve the resulting equation for x. You should expect to find up to six zeros (or solutions).