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Maximum possible zeroes for the polynomial f(x)=-2x^8+2x^5-x^4+5x^2-9
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hmm i dont think i know this one tbh
In order to isolate the variable in this linear equation, we need to get rid of the coefficient that multiplies it. This can be accomplished if both sides are divided by x .
-2x^7+2x^4-x^3+5x-9?
So 3 zeroes, since the degree is a zero?
ax^n-1 for 2x^4, which is 2x^4-1=2x^3 = 3 zeroes
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@swirxy Thanks for the help
Yw
as it is of degree 8. possible number of zeros=8 f(x)=-2x^8+2x^5-x^4+5x^2-9 signs of f(x)=- + - + -9 no. of sign changes =4 so there are at the most 4 positive zeros. f(-x)=-2x^8-2x^5-x^4+5x^2-9 signs of f(-x)=- - - + - no. of sign changes in f(-x)=2 Hence there are two negative zeros.
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