Match the degree with each polynomial function or if it is not a polynomial function. 5x2 - 3x5 -5x3
These are the answers not a polynomial function in 1 variable 10 5 7 4 9
\[f(x)=-3x^5-5x^3+5x^2\] Looks like a polynomial function of 5th degree to me.
thank you so much can u explain to me how you got tht
Sort the polynomial function by the exponentials, the degree of this polynomial would be the highest exponent involved. For very large numbers of x, all the remaining terms would become significantly small compared to this leading term, hence redundant.
wat about x4 + 3x2 -5x and 5x3y2 + 13x4y3-17x3y4 ?
so in this one x4 + 3x2 -5x it would be 4?
This function doesn't look like a traditional polynomial to me, because a polynomial is a function of x and the one you just posted is a function of x,y. Therefore it is multivariable.
so it would be not a polynomial function in 1 variable?
A polynomial function looks like this: \[ f(x)=a_nx^n+a_{n-1}x^{n-1}+ \cdots + a_1x +a_0 \] So I agree to your statement, it is not a polynomial function in 1 variable, hence I don't see it as necessary to classify it that way.
ohk and the second one i put up after that would be 4 rite?
\[f(x)=6x^{5}+2x^2+4x+3 \] would be a polynomial of of fifth degree.
yes exactly, 4. The one you posted.
yay!!! this is easy!! lol thanks so much!
hehe, you are very welcome.
:)
Join our real-time social learning platform and learn together with your friends!