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f(x)=x^4+ax^3+bx^2+cx+d and has real coefficients.

A polynomial f(x) with real coefficients and leading coefficient 1 has zeros 6 + 4i, -5 + i and degree 4. Express f(x) as a
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I have two questions that I don't understand and need help with.1. information is given about a polynomial f(x) whose
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A polynomial f(x) with real coefficients and leading coefficient 1 has the given zeros and degree. Express f(x) as a product of
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What are the coefficients in the polynomial 4x^2+3x-3?I'm not posting this to get the exact answer, I just need help on finding
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An odd-degree polynomial function with real coefficients has at least one real root.true false
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Determine whether the statements is always, sometimes or never trueA polynomial function with real coefficients has real zeros
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For each degree 17 polynomial f with real coefficients, let sf be the number of real roots (counted with multiplicity). Let S be
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Find a real plynomial equation with real coefficients that has the given roots.3-2i, 3+2i Should I just make it [x- (3-2i)][x +
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2. asked by Angela
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For our homework we had to read this one section which demonstrated the location principle (just in case this has a different
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2. asked by Emily
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use given info about a polynomial whose coefficients are real numbers to find the remaining zeros.Degree: 6 so I know there's at
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