a polynomial of degree 5 is divided by a quadratic polynomial. if it leaves a remainder , then find the degree of remainder..
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Answered by
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When a polynomial of degree n will be divided by polynomial of degree m, when n>m, then the degree of the remainder will be m-1 , ALWAYS, if it leaves a remainder.
Thus, the remainder will be of the form ax+b.
Thus, the remainder will be of the form ax+b.
Answered by
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Nice question mate!!!✌✌✌
Ur answer goes like this.....
From ur question degrees are
P(x) = a^5
G(x) = a^2
Then Q(x) = a^(5-2) = a^3
And R(x) = a^1 and it is same at all form of degrees in P(x) and others.
Hope this Helps
If u find it as most helpful pls mark it as brainliest.
Ur answer goes like this.....
From ur question degrees are
P(x) = a^5
G(x) = a^2
Then Q(x) = a^(5-2) = a^3
And R(x) = a^1 and it is same at all form of degrees in P(x) and others.
Hope this Helps
If u find it as most helpful pls mark it as brainliest.
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