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If x3 + 6x2 + kx + 6 is exactly divisible by (x + 2), then k = ?
Concept: undefined >> undefined
If x51 + 51 is divided by x + 1, then the remainder is
Concept: undefined >> undefined
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Find all the three angles of the ΔABC
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The exterior angle of a triangle is equal to the sum of two
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The correct statement out of the following is 
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The angles of the triangle are 3x – 40, x + 20 and 2x – 10 then the value of x is
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For what value of k is the polynomial p(x) = 2x3 – kx2 + 3x + 10 exactly divisible by (x – 2)
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If two polynomials 2x3 + ax2 + 4x – 12 and x3 + x2 – 2x + a leave the same remainder when divided by (x – 3), find the value of a and also find the remainder.
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Determine whether (x – 1) is a factor of the following polynomials:
x3 + 5x2 – 10x + 4
Concept: undefined >> undefined
Determine whether (x – 1) is a factor of the following polynomials:
x4 + 5x2 – 5x + 1
Concept: undefined >> undefined
Using factor theorem, show that (x – 5) is a factor of the polynomial
2x3 – 5x2 – 28x + 15
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Determine the value of m, if (x + 3) is a factor of x3 – 3x2 – mx + 24
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If both (x − 2) and `(x - 1/2)` is the factors of ax2 + 5x + b, then show that a = b
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If (x – 1) divides the polynomial kx3 – 2x2 + 25x – 26 without remainder, then find the value of k
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Check if (x + 2) and (x – 4) are the sides of a rectangle whose area is x2 – 2x – 8 by using factor theorem
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If p(a) = 0 then (x – a) is a ___________ of p(x)
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If x – 3 is a factor of p(x), then the remainder is
Concept: undefined >> undefined
Arrange surds in descending order:
`root(3)(5), root(9)(4), root(6)(3)`
Concept: undefined >> undefined
Arrange surds in descending order:
`root(2)root(3)(5), root(3)root(4)(7), sqrt(sqrt(3)`
Concept: undefined >> undefined
Can you get a pure surd when you find the sum of two surds Justify answer with an example
Concept: undefined >> undefined
