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p(x)=sqrt(2) is a polynomial of degree...

`p(x)=sqrt(2)` is a polynomial of degree

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If y^(2)=P(x) is a polynomial of degree 3, then 2((d)/(dx))(y^(3)(d^(2)y)/(dx^(2))) is equal to P^(x)+P'(x) (b) P^(x)P^(x)P(x)P^(x)(d) a constant

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Knowledge Check

  • sqrt(3) is a polynomial of degree

    A
    `(1)/(2)`
    B
    `2`
    C
    `1`
    D
    `0`
  • If y^(2) = p (x) is a polynomial of degree 3 , then what is 2 "" (d)/(dx) [y^(3) (d^(2) y)/(dx^(2))] equal to

    A
    p'(x) p'''(x)
    B
    p'' (x) p''' (x)
    C
    p(x) p'' (x)
    D
    A constant
  • The expansion of (x+ sqrt(x^(3)-1))^(5) + (x- sqrt(x^(3)-1)^(5)) is a polynomial of degree

    A
    5
    B
    7
    C
    9
    D
    6
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    The expression (sqrt(2x^(2)+1)+sqrt(2x^(2)-1))^(6)+((2)/((sqrt(2x^(2)+1)+sqrt(2x^(2)-1))^(square)))^(6) is polynomial of degree 6 b.8 c.10 d.12

    The expression (sqrt(x^(3)-1)+x^(2))^(11)-(sqrt(x^(3)-1)-x^(2))^(11) is a polynomial of degree

    The expression (1)/( sqrt( 3x +1)) [ ( ( 1+ sqrt( 3x + 1))/(2))^(7) - (( 1- sqrt ( 3x +1))/(2))^(7)] is a polynomial in x of degree eual to

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