constantly reminded of the pressure that teenagers face due to GCSE’s constructing their whole future could be very intimidating‚ keeping in mind that adults in the 20th century couldn’t find the value of ‘x’ and don’t have a clue about Pythagoras Theorem‚ yet they still push their teenage daughters/sons to do their very best at any high achievement standard. Nonetheless‚ in your article you have declared that teenagers do some foolish things. I truly understand that teenagers makes some thoughtless
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5. Remainder Theroem 1. June 1986 Paper 2 #1 (16 marks) a) Find the remainder when x³ + 3x – 2 is divided by x + 2 [2] b) Find the value of a for which (1 – 2a) x² + 5ax + (a – 1)(a – 8) is divisible by x – 2 but not by x – 1. [7] c) Given that 16x4 – 4x³ – 4b²x² + 7bx + 18 is divisible by 2x + b‚ i) show that b³ – 7b² + 36 = 0 [3] ii) find the possible values of b [4] 2. June 1987 Paper 2 #1 (16 marks) a) Given that f(x) = x³ – 7x + 6 i) calculate the remainder when f(x) is divided by
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on page 620 of Mathematics in Our World. Make sure you build or generate at least five more Pythagorean Triples using one of the many formulas available online for doing this. After building your triples‚ verify each of them in the Pythagorean Theorem equation. The assignment must include (a) all math work required to answer the problems as well as (b) introduction and conclusion paragraphs. Your introduction should include three to five sentences of general information about the topic at hand
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Throughout in this text V will be a vector space of finite dimension n over a field K and T : V → V will be a linear transformation. 1 Eigenvalues and Eigenvectors A scalar λ ∈ K is an eigenvalue of T if there is a nonzero v ∈ V such that T v = λv. In this case v is called an eigenvector of T corresponding to λ. Thus λ ∈ K is an eigenvalue of T if and only if ker(T − λI) = {0}‚ and any nonzero element of this subspace is an eigenvector of T corresponding to λ. Here I denotes the identity mapping
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De La Salle Health Sciences Institute Math 113 Final Output “THE MATHEMATECAL CONCEPTS BEHIND A WHEELCHAIR” Submitted to: Ms. Mae Salansang Submitted By: Fernandez‚ Mitzi Joy Herradura‚ Phyllis Yna Masajo‚ Queenie Nicole Redoble‚ Mycah Marie Santos‚ Jhuneline Tampos‚ John Pablo BSPT 1 – 4 “THE MATHEMATECAL CONCEPTS BEHIND A WHEELCHAIR” Introduction Wheelchairs come in all shapes and sizes. People who have issues with immobility or decreased sensation frequently cannot
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ABC Auto Insurance classifies drivers as good‚ medium‚ or poor risks. Drivers who apply to them for insurance fall into these three groups in the proportions 30%‚ 50%‚ and 20%‚ respectively. The probability a “good” driver will have an accident is .01‚ the probability a “medium” risk driver will have an accident is .03‚ and the probability a “poor” driver will have an accident is .10. The company sells Mr. Brophy an insurance policy and he has an accident. What is the probability Mr. Brophy is:
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The Ancient Greek culture has had such an impact on the world that no matter where you look you ’re sure to find something Greek about it. Out of all the areas that the Greek culture is famous for there are two that tend to exert themselves into our own culture even today. That would be their Science and Astronomy fields. If one were to look up in a library books about ancient Greek science and astronomy they would have a mountain of books to sift through. There seem to be so many individuals
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Unit 4 – Trigonomitry Quiz True or False Questions‚ circle your answer. 1. cos(α)=opposite/adjacent true false 2. sin(54)=3.4/2.7 true false for: 3. sin(α)/a=sin(β)/b is the same as a/sin(β)=b/sin(α) true false 4. SohCahToa is not the same as primary trigonomic ratios true false 5. The cosine law is: cos(γ)=(a²+b²-c²)/(2ab) true false Multiple Choice‚ mark your answer(s). 1. sin(20°)=45.9/c a.) c=88.79 b.) c=134.21
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θ = cos−1 5. A supporting cable of length 30 m is fastened to the top of a 20m high mast. What angle does the cable make with the ground? How far away from the foot of the mast is it anchored to the ground? Solution We can use Pythagoras’ Theorem but we shall use trigonometry here. We first find the
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In the short story essay Greasy Lake by T. Coraghessan Boyle‚ a literary devise applied is setting. The three different types of setting are physical‚ historical and geographic. He employs them threw out the essay giving us detailed information on what is going on. Boyle describes the lake as to be a place where some rather not go anymore do to its physical condition. The lake is physically described as “fetid and murky‚ the mud banks glittering with broken glass and strewn with beer cans and the
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