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By using properties of determinant prove that
`|(x+ y,y+z, z+x ),(z, x,y),(1,1,1)|` = 0
Concept: undefined >> undefined
Evaluate the following limit:
`lim_(x->0)[(sqrt(6 + x + x^2) - sqrt6)/ (x)]`
Concept: undefined >> undefined
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Evaluate the following limit:
`lim_(x -> 0)[(sqrt(6 + x + x^2) - sqrt6)/x]`
Concept: undefined >> undefined
Convert the following angle into radian:
85°
Concept: undefined >> undefined
Convert the following angle into radian:
250°
Concept: undefined >> undefined
Convert the following angle into radian:
−132°
Concept: undefined >> undefined
Convert the following angles into radian:
65°30′
Concept: undefined >> undefined
Convert the following angles into radian:
75°30′
Concept: undefined >> undefined
Convert the following angles into radian:
40° 48′
Concept: undefined >> undefined
Convert the following angles in degree.
`(7pi^"c")/12`
Concept: undefined >> undefined
Convert the following angles in degree:
`(-5pi^"c")/3`
Concept: undefined >> undefined
Convert the following angles in degree:
5c
Concept: undefined >> undefined
Convert the following angles in degree:
`(11pi^"c")/18`
Concept: undefined >> undefined
Convert the following angles in degree:
`((-1)/4)^"c"`
Concept: undefined >> undefined
Express the following angle in degree, minute and second:
(183.7)°
Concept: undefined >> undefined
Express the following angle in degree, minute and second:
(245.33)°
Concept: undefined >> undefined
Express the following angle in degree, minute and second:
`(1/5)^"c"`
Concept: undefined >> undefined
In ∆ABC, if m∠A = `(7pi^"c")/36`, m∠B = 120°, find m∠C in degree and radian.
Concept: undefined >> undefined
Two angles of a triangle are `(5pi^"c")/9` and `(5pi^"c")/18`. Find the degree and radian measures of third angle.
Concept: undefined >> undefined
In a right angled triangle, the acute angles are in the ratio 4:5. Find the angles of the triangle in degrees and radians.
Concept: undefined >> undefined
