Home Previous Question Next Question Factor Theorem : If (p(x)) is a polynomial of degree (n geq 1) and (a) is any real number, then (x-a) is a factor of (p(x)), if and only if (p(a)=0). Proof: By the Remainder Theorem, (p(x)=(x-a) q(x)+p(a)).(i) If (p(a)=0), then (p(x)=(x-a) q(x)), which shows that (x-a) is a factor […]
Factor Theorem with Proof and Examples Read More »
Home Previous Theorem Next Theorem Remainder Theorem : Let (p(x)) be any polynomial of degree greater than or equal to one and let a be any real number. If (p(x)) is divided by the linear polynomial (x-a), then the remainder is (p(a)). Proof : Let (p(x)) be any polynomial with degree greater than or equal
Remainder Theorem with Proof and Examples Read More »
Our educational materials are solely available on our website and application only. Users and students can report the dealing or selling of the copied version of our educational materials by any third party at our email address (abstract4math@gmail.com) or mobile no. (+91-9958288900).
In return, such users/students can expect free our educational materials/assignments and other benefits as a bonafide gesture which will be completely dependent upon our discretion.
