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MATHEMATICS PRACTICE TEST

Mathematics Practice Test Page 9 Question 27 If Density = Mass ÷ Volume, what is the Mass of the solid in the diagram if its Density is 1 2gm / cm 3? A: 50gm B: 60gm C: 72gm



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This equation should be veri ed by expanding the right hand side Example 1 : Factorize x2 +9x+14 We attempt to nd two numbers that add to give 9 and multiply to give 14, and the numbers that do this are 2 and 7 Therefore x2 +9x+14 = (x+2)(x+7) Again, this equation shouldn’t be believed until the right hand side is expanded,



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2 How to use this booklet

General representation or equation y = ax + q or y = mx + x a or m is the gradient and q or c is the y - intercept Also note the shape of the following linear functions: a < 0 a = 0 a > 0 a is undened q < 0 y = q q < 0 there is no q-value Domain and range is x∈R and y∈R respectively y y y y



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Exercises: Limits 1{4 Use a table of values to guess the limit 1 lim x¥ x1=x 2 lim x¥ x p x2 +x 3 lim x¥ 1 + 1 p x x 4 lim x¥ sin(x2) 5 Use a table of values to estimate the following limit: lim x¥ x x+2 x Your answer must be correct to four decimal places 6 Use a table of values to estimate the following limit: lim x¥ x p



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Almost every equation involving variables x, y, etc we write down in this course will be true for some values of xbut not for others In modern abstract mathematics a collection of real numbers (or any other kind of mathematical objects) is called a set Below are some examples of sets of real numbers We will use



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tional, first order and modal logics to complement the topics and exercises covered during the lectures of the course on mathematical logic The mate-rial presented here is not a direct component of the course but is offered to you as an incentive and a support to understand and master the concepts and exercises presented during the course



Differential Equations I

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Dimensional Analysis - salfordphysicscom

Solutions to Exercises 18 Exercise 2(c) We want to check the dimensions of the equation E = mc 2 Since E is an energy it has dimensions ML T−2 The right hand side of the equation can also be seen to have this dimension, if we recall that m is a mass and c is the speed of light (with dimension LT−1) Therefore [mc2] = M(LT−1)2 = ML2 T−2

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