let f(x) is polynomial function of degree 5 with leading coefficient equal to 1 and f(4)=0.if the curves y=|f(x) and y=f(|x|) are same then f(5) equal to-

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Saurabh Koranglekar · Answer

Dear student Please write the Question in a standard form or attach an image of the question. y=|f(x) is not standard notation Regards

Vikas TU · Answer

Dear student Question is not clear Please attach an image, We will happy to help you Good Luck Cheers

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let f(x) is polynomial function of degree 5 with leading coefficient equal to 1 and f(4)=0.if the curves y=|f(x) and y=f(|x|) are same then f(5) equal to-

let f(x) is polynomial function of degree 5 with leading coefficient equal to 1 and f(4)=0.if the curves y=|f(x) and y=f(|x|) are same then f(5) equal to-

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let f(x) is polynomial function of degree 5 with leading coefficient equal to 1 and f(4)=0.if the curves y=|f(x) and y=f(|x|) are same then f(5) equal to-

let f(x) is polynomial function of degree 5 with leading coefficient equal to 1 and f(4)=0.if the curves y=|f(x) and y=f(|x|) are same then f(5) equal to-

2 Answers

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Other Related Questions on Algebra

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