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The area of a rectangle is `x2 + 7x + 12`. If its breadth is (x + 3), then find its
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Jan 17, 2022
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The curved surface area of a cylinder is `2pi (y^2 – 7y + 12)` and its radius is (y – 3). Find the height of the cylinder (C.S.A. of cylinder
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The height of a triangle is `x^4 + y^4` and its base is 14xy. Find the area of the
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If a + b = 25 and `a^2 + b^2 = 225`, then find
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If `x-1/x=7` then find the value of
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Multiplicative inverse of `2^7`
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`(-4)^4 xx(5/4)^4`
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If x be any non-zero integer, then `x^–1` is equal
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Very small numbers can be expressed in standard form by using _________
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`[(2/13)^(-1) -: (2/13)^3]^3 xx (2/13)^(-13)` =
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`3^5 -: 3^–6` can be simplified as
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On multiplying _________ by `2^(–5)` we get
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The expression for `3^5` with a negative exponent is
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`10^(–2) =
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`(2/3)^(-2) xx (2/3)^(-5) =
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Simplify: -1. `(49 xx z^(-3))/(7^(-3) xx 10 xx z^(-5))`
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`(2^n xx 2^6)/2^(-13) =
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This table shows the mass of one atom for five chemical elements. Use it to answer the question given. Element Mass of atom (kg) TitaniumLeadSilverLithiumHydrogen `7.95 × 10^(–26)` `3.44 × 10^(–25) ``1.79 × 10^(–25)``1.15 × 10^(–26)``1.674 × 10^(–27) `
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The volume of the Earth is approximately `7.67 xx 10^(–7)` times the volume of the Sun. Express this figure in usual
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A half-life is the amount of time that it takes for a radioactive substance to decay to one half of its original quantity. Suppose radioactive decay causes 300 grams of a substance to decrease to `300 xx 2^(–3)` grams after 3 half-lives. Evaluate `300 xx 2^(–3)` to determine how many grams of the substance are left. Explain why the expression `300 xx 2^(–n)` can be used to find the amount of the substance that remains after n
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