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Answer the following:
State the signs of cosec 520°
Concept: undefined >> undefined
Answer the following:
State the signs of cot 1899°
Concept: undefined >> undefined
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Answer the following:
State the signs of sin 986°
Concept: undefined >> undefined
Answer the following:
State the quadrant in which θ lies if tan θ < 0 and sec θ > 0
Concept: undefined >> undefined
Answer the following:
State the quadrant in which θ lies if sin θ < 0 and cos θ < 0
Concept: undefined >> undefined
Answer the following:
State the quadrant in which θ lies if sin θ > 0 and tan θ < 0
Concept: undefined >> undefined
Answer the following:
Which is greater sin(1856°) or sin(2006°)?
Concept: undefined >> undefined
Answer the following:
Which of the following is positive? sin(−310°) or sin(310°)
Concept: undefined >> undefined
Answer the following:
Show that 1 − 2sinθ cosθ ≥ 0 for all θ ∈ R.
Concept: undefined >> undefined
Answer the following:
Show that tan2θ + cot2θ ≥ 2 for all θ ∈ R
Concept: undefined >> undefined
Answer the following:
If sec θ = `sqrt(2)` and `(3pi)/2 < theta < 2pi` then evaluate `(1 + tantheta + "cosec"theta)/(1 + cottheta - "cosec"theta)`
Concept: undefined >> undefined
Prove the following:
`cos (pi/2 - x) cos(pi/2 - y) - sin(pi/2 - x) sin(pi/2 - y)` = – cos (x + y)
Concept: undefined >> undefined
Prove the following:
cos(x + y).cos(x − y) = cos2y − sin2x
Concept: undefined >> undefined
Prove the following:
tan8θ − tan5θ − tan3θ = tan8θ · tan5θ · tan3θ
Concept: undefined >> undefined
Prove the following:
tan50° = tan40° + 2 tan10°
Concept: undefined >> undefined
Find sin 2x, cos 2x, tan 2x if secx = `(-13)/5, pi/2 < x < pi`
Concept: undefined >> undefined
Without expanding evaluate the following determinant:
`|(1, "a", "b" + "c"),(1, "b", "c" + "a"),(1, "c", "a" + "b")|`
Concept: undefined >> undefined
Without expanding evaluate the following determinant:
`|(2, 3, 4),(5, 6, 8),(6x, 9x, 12x)|`
Concept: undefined >> undefined
Without expanding evaluate the following determinant:
`|(2, 7, 65),(3, 8, 75),(5, 9, 86)|`
Concept: undefined >> undefined
Prove that `|(x + y, y + z, z + x),(z + x, x + y, y + z),(y + z, z + x, x + y)| = 2|(x, y, z),(z, x, y),(y, z, x)|`
Concept: undefined >> undefined
