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If ∆ABC is a right triangle and if ∠A = `pi/2` then prove that cos2 B + cos2 C = 1
Concept: undefined >> undefined
If ∆ABC is a right triangle and if ∠A = `pi/2` then prove that sin2 B + sin2 C = 1
Concept: undefined >> undefined
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If ∆ABC is a right triangle and if ∠A = `pi/2` then prove that cos B – cos C = `- 1 + 2sqrt(2) cos "B"/2 sin "C"/2`
Concept: undefined >> undefined
Choose the correct alternative:
`1/(cos 80^circ) - sqrt(3)/(sin 80^circ)` =
Concept: undefined >> undefined
Choose the correct alternative:
If cos 28° + sin 28° = k3, then cos 17° is equal to
Concept: undefined >> undefined
Choose the correct alternative:
`(1 + cos pi/8) (1 + cos (3pi)/8) (1 + cos (5pi)/8) (1 + cos (7pi)/8)` =
Concept: undefined >> undefined
Choose the correct alternative:
If `pi < 2theta < (3pi)/2`, then `sqrt(2 + sqrt(2 + 2cos4theta)` equals to
Concept: undefined >> undefined
Choose the correct alternative:
cos 1° + cos 2° + cos 3° + ... + cos 179° =
Concept: undefined >> undefined
Choose the correct alternative:
Let fk(x) = `1/"k" [sin^"k" x + cos^"k" x]` where x ∈ R and k ≥ 1. Then f4(x) − f6(x) =
Concept: undefined >> undefined
Choose the correct alternative:
`(sin("A" - "B"))/(cos"A" cos"B") + (sin("B" - "C"))/(cos"B" cos"C") + (sin("C" - "A"))/(cos"C" cos"A")` is
Concept: undefined >> undefined
If `""^(("n" – 1))"P"_3 : ""^"n""P"_4` = 1 : 10 find n
Concept: undefined >> undefined
If `""^10"P"_("r" - 1)` = 2 × 6Pr, find r
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Suppose 8 people enter an event in a swimming meet. In how many ways could the gold, silver and bronze prizes be awarded?
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Three men have 4 coats, 5 waist coats and 6 caps. In how many ways can they wear them?
Concept: undefined >> undefined
Determine the number of permutations of the letters of the word SIMPLE if all are taken at a time?
Concept: undefined >> undefined
A test consists of 10 multiple choice questions. In how many ways can the test be answered if each question has four choices?
Concept: undefined >> undefined
A test consists of 10 multiple choice questions. In how many ways can the test be answered if the first four questions have three choices and the remaining have five choices?
Concept: undefined >> undefined
A test consists of 10 multiple choice questions. In how many ways can the test be answered if question number n has n + 1 choices?
Concept: undefined >> undefined
A student appears in an objective test which contain 5 multiple choice questions. Each question has four choices out of which one correct answer.
What is the maximum number of different answers can the students give?
Concept: undefined >> undefined
A student appears in an objective test which contain 5 multiple choice questions. Each question has four choices out of which one correct answer.
How will the answer change if each question may have more than one correct answers?
Concept: undefined >> undefined
