MCQs: Considering the Cosine rule, the cos C is equal to
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MCQs: If cos 55° and sin 55° = 0.8 each then the answer of cos 125° + 5 sin 55° is
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MCQs: The dimensions of plane includes
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MCQs: By expressing the sin 170° in terms of trigonometrical ratios, the answer will be
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MCQs: Solving the following expression 3⁄(2 - a⁄6)
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MCQs: If we make a the subject of given formula (p + a)⁄5 = 3p we get
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MCQs: Simplification of (a² - 4b²)⁄((a²+2ab)⁄ab) yields
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MCQs: Making a the subject of (a⁄b) - (a⁄c) = 1 we get
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MCQs: Simplifying the expression (m²cx + mc)⁄(m²x² + 2mx + 1) gives us
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MCQs: A number is subtracted from 52 and result is divided by 6,the answer is twice the original number, the number is
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MCQs: Simplifying the expression (3⁄10)(35⁄54)/(14⁄15) gives
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MCQs: If we make a the subject of √(3a - 2) = √(a⁄b)
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MCQs: Making p, the subject of formula 3b = 2p - 7, we get
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MCQs: If we solve the following expression (d + 3)⁄3 - (2d - 3)⁄2 = d - 5⁄6
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MCQs: The single denominator expression for (1⁄4)c⁄(c + 1⁄3)
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MCQs: Given that A = (1⁄3)πr² h + (4⁄3)πr³ find A when r = 7, h = 15 and π= 3.142
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MCQs: Simplification of the given expression 16a² b² ⁄48a³ b gives
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MCQs: Simplifying the given expression 7⁄(2x - 5) + 4⁄(x - 3) gives us
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MCQs: Given that √((x + y)⁄(x - y)) = z, the value of x when y = 4 and z = 3 is
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MCQs: If c + 7 = x²⁄3, making x the subject of formula we get
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