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Obtain all other zeroes of 3x4 + 6x3 – 2x- 10x - 5, if two of its zerores are square root of 5 over 3 end root space and space minus square root of 5 over 3 end root.

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#6 {main}</pre> and straight alpha space equals space square root of 5 over 3 end root comma space space space space straight beta space equals space minus square root of 5 over 3 end root
∵         square root of 5 over 3 end root space and space minus square root of 5 over 3 end root are zeroes of  p(x), then 
        open parentheses straight x minus square root of 5 over 3 end root close parentheses open parentheses straight x plus square root of 5 over 3 end root close parentheses equals open parentheses straight x squared minus 5 over 3 close parentheses is a factor of p(x).
       Now by applying division algorithm:
   
Let  and ∵          are zeroes of  p(x), then       ?
Therefore. the zeroes of the given fourth degree polynomial p(x) are
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#6 {main}</pre>

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Check whether the first polynomial is a factor of the second polynomial by applying the division algorithm.
x2 + 3x + 1, 3x4 + 5x3 – 7x2 + 2x + 2


Here, the remainder is zero, hence x2 + 3x + 1 is a factor of 3x4 +

Here, the remainder is zero, hence x2 + 3x + 1 is a factor of 3x4 + 5x3 – 1x2 + 2x + 2.
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Check whether the first polynomial is a factor of the second polynomial by applying the division algorithm.
x3 – 3x + 1, x5 –4x3 + x2 + 3x + 1.


Here, remainder is not zero, hence x3 – 3x + 1 is not a factor of
Here, remainder is not zero, hence x3 – 3x + 1 is not a factor of x5 – 4x3 + x2 + 3x + 1.
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Check whether the first polynomial is a factor of the second polynomial by applying the division algorithm.
t2 – 3,  2t4 + 3t3 – 2t2–9t – 12


Here, the remainder is zero, hence t2 – 3 is a factor of 2r4 + 3t

Here, the remainder is zero, hence t2 – 3 is a factor of 2r4 + 3t3 – 2t2 – 9t – 12.
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Divide the polynomial p(x) by the polynomial g(x) and find the quotient and remainder in each of the following :
p(x) = x
4 – 5x + 6,      g(x) = 2 – x2.



Hence, here quotient is - (x2 + 2) and remainder is – 5x + 10.

Hence, here quotient is - (x2 + 2) and remainder is – 5x + 10.
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