Find the minimal polynomial for 3√ 2 + 3√ 4 over Q.

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Q: 32 Show that d(KA) is uniformly. Continuons it A is any subsxt a motric space X. of b) Show that d…

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Q: Prove: There exists a prime number p such that 2 - 1 is composite.

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Q: 4. A surface consists of parts of the planes z = 0, z = 1, y = 0, y = 2, z = 1, in the first octant.…

A: To verify stokes theorem

Q: Question 4: For what value of the constant a is the function f(x, t) = -√2 exp(-1/²) solution of the…

A: fx,t=1te-x2atfx=1te-x2atddx-x2at    =-2xatte-x2atfxx=-2atte-x2at-2xatte-x2atddx-x2at…

Q: 340°= Hide answer choices A (В B (c) D 17 9 17 9r 17 radians 9r 17

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Q: Solve the separable differential equation for y by making the substitution u = t + 4y. dy = (t +…

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Q: 1The height of a baseball after it is hit by a bat is modelled by the function h(t) = -4.8t² + 21t +…

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Q: Let S(x) be a clamped cubic spline that passes thorugh the points (0,0), (1,1), and (2,1).…

A: The given that s(x) be a clamped cubic spline taken S(1.6) =

Q: 3 The equation for the instantaneous discharging capacitor is given by Vo is the initial voltage and…

A: Given the equation is v=V0e-tτ

Q: Over a period of one​ week, a stock index did the​ following: On Monday the index went up by 3.3​%,

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Q: Question #2 For these expressions, please state any roots, their multiplicity, and, if applies, any…

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Q: Use the definition of Laplace transform only (no tables) to find Laplace transform of f(t)=4te7t

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Q: Solve the equation. 5x 5x + 12 4 = 20 What is the solution set? Select the correct choice below and,…

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Q: Suppose you have an income stream R(t) = 500t for 0 < t < 8 at a continuously compounded interest…

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Q: Use the level curves in the figure to predict the location of the critical points of f and whether f…

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Q: Change the Cartesian integral into an equivalent polar integral. Then evaluate the polar integral.…

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Q: Find an invertible matrix P and a diagonal matrix D such that P¹AP=D. -10 0 4 A = 0 2 0 24 0 10 000…

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Q: Auction or bidding is an example of what type of game? O Imperfect information O Incomplete…

A: As per the question from the Auction Theory which is a sub branch of the Game theory. Here we have…

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Q: Use the illustration below of a tracking station having two telescopes that are 1 mile apart. The…

A: tan80°=CDBD⇒CD=BDtan80°     tan30°=CDAD⇒ tan30°=BD1+BDtan80°…

Q: 9 A given function f(x) has an inverse f(x). The derivatives of f(x) and f(x) exist for all real…

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Q: 2.2. Solve the following initial value problems: a) t+2y=², y(2)=1.

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Q: There are 130 students in the ski club. 50 of the students are boys. In simplest form, write the…

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Q: Suppose real sequences (sn) and (tn) are bounded. (That is, that their ranges are bounded sets.) i.…

A: Suppose the sequences sn ,tn are bounded then, (i) To Show: The sequence sn+tn is also bounded. (ii)…

Q: Q/Solve the differential equation by seperable 1) dy=(y + 9x) dx 2) dx 3) dx - 1 1+ y² dy = 0 y + 9x…

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Q: Compute the number of ways you can select n elements from N elements for each of the following: a. n…

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Q: TRANSCRIBE THE FOLLOWING TEXT IN DIGITAL FORMAT

A: The text is given. We have to transcribe the text in digital format.

Q: Question 12 (1 point) Let the Universal set be {daisy, rose, lily, buttercup, dandelion, tulip,…

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Q: Q4. (a) There is total 18 balls in a bag. Out of them 6 are red in colour, 4 are green in colour and…

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Q: Solve the recurrence relation subject to the initial conditions. F(1) = 8, F(2) = 18, and F(n) =…

A: Given, recurrence relation                  F(n) = 6F(n − 1) − 5F(n − 2) for n ≥ 3 with initial…

Q: A pilot is flying over a straight highway. He determines the angles of depression to two mileposts,…

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Q: Exercise I.2. (a) Let n = values r (1). On the same set of axes, graph n and Her for the various r…

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Q: For three consecutive years the tuition of an university increased by 10​%, 9​%, and 13​%,…

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Q: 2 of the questions remal Un > Consider the function f(x) = x² e5x, -3 ≤x≤3. The absolute maximum…

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Q: Find c if a = 2.41 mi, b = 3.97 mi and ZC = 41.5 degrees. Enter c rounded to 3 decimal places. mi; C…

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Q: Proving Sequents Using only the Primitive Rules of Proof, prove each of the following sequents.…

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Q: monthly sale of beer at a bar is believed to be approximately normally distributed with mean 2450…

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Q: Question 8 ( Determine the minimal spanning tree for the graph below. f a سیا 5 6 20 8 7 3₂ g 4 5

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Q: P= set of students taking the Programming module C = set of students taking the Computing Science &…

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Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.