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Find a polynomial equation of minimum degree with rational coefficients, having `2 + sqrt(3)"i"` as a root
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Find a polynomial equation of minimum degree with rational coefficients, having 2i + 3 as a root
Concept: undefined >> undefined
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Find a polynomial equation of minimum degree with rational coefficients, having `sqrt(5) - sqrt(3)` as a root
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Prove that a straight line and parabola cannot intersect at more than two points
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Choose the correct alternative:
According to the rational root theorem, which number is not possible rational root of 4x7 + 2x7 – 10x3 – 5?
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Find all values of x such that – 6π ≤ x ≤ 6π and cos x = 0
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Find all values of x such that – 5π ≤ x ≤ 5π and cos x = 1
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State the reason for `cos^-1 [cos(- pi/6)] ≠ - pi/6`
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Is cos–1(– x) = π – cos–1 true? justify your answer
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Find the principal value of `cos^-1 (1/2)`
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Find the value of `2cos^-1 (1/2) + sin^-1 (1/2)`
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Find the value of `cos^-1(1/2) + sin^-1( - 1)`
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Find the value of `cos-1 [cos pi/7 cos pi/17 - sin pi/7 sin pi/17]`
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Find the domain of `f(x) = sin^-1 ((|x| - 2)/3) + cos^-1 ((1 - |x|)/4)`
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Find the domain of `g(x) = sin^-1x + cos^-1x`
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For what value of x, the inequality `pi/2 < cos^-1 (3x - 1) < pi` holds?
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Find the value of `cos[cos^-1 (4/5) + sin^-1(4/5)]`
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Find the value of `cos^-1(cos((4pi)/3)) + cos^-1 (cos((5pi)/4))`.
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Find the equation of the parabola in the cases given below:
Focus (4, 0) and directrix x = – 4
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Find the equation of the parabola in the cases given below:
Passes through (2, – 3) and symmetric about y-axis
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