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matthew martin

matthew m.

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1.Show that if z = e^(2ik/n), where k is an integer and 1 k n - 1, then the sum of z^j from j = 0 to n - 1 is equal to 0.

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In experiments where participants are asked during practice trials to predict how well they think they perform on a retention test; the results show that participants experiencing a blocked schedule will O overestimate their retention test performance. O make a prediction based on the type of skill they are practicing. O underestimate their retention test performance. O accurately estimate their retention test performance.

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Identify which of the following lists of accounts would belong on the statement of owner's equity. Multiple choice question. Owner's Capital and Cash Owner's Withdrawal and Account Payable Service Revenue and Wages Expense Owner's Capital and Owner's Withdrawal

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A 15 -foot pole is cut into 2 parts. The first part is 3 feet longer than th second part. What is the length of the second part? 4 feet 5 feet 6 feet 7 feet

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If investment is equal to depreciation, then the capital stock of the economy will ______ because investment is a measure of ______ in capital stock and depreciation measures ______ in capital stock. change; increases; increases not change; decreases; decreases not change; increases; decreases change; increases; decreases

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Intermediate control on the subject of \"Business mathematics\", Variant 30 maximum score: 20 1. Solve the problem using graphical method. $2x_1 + x_2 \le 10$, $x_1 + x_2 \ge 3$, $x_1 + x_2 \le 7$. $6x_1 - x_2 \le 6$, $x_1 \ge 0$; $x_2 \ge 0$, $F = 2x_1 + 5x_2 \to \text{max}$ 2. Explore on extremum $z = e^2(x + y^2)$. min = ? max = ? 3. Solve the optimization problem using Lagrange method: $z = x^2 + 2y^2$, $3x + 2y = 4$. 4. Solve the problem using dual simplex method: $3x_1 + x_2 \ge 9$, $x_1 + 2x_2 \ge 8$, $x_1 + 6x_2 \ge 12$, $x_1 \ge 0, x_2 \ge 0$, $F = 4x_1 + 6x_2 \to \text{min}$.

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Find the value of the permutation. _(11)P_(0) _(11)P_(0)= (Simplify your answer.) Find the value of the permutation 11Po 11Po= (Simplify your answer.)

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mc The average estimate of the total number of species on Earth: A 10 billion B 100 million C 3 million D 10 million E 1.4 million

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Use the Divergence Theorem to calculate the flux of \(F = 4(xy^2i + yz^2j + zx^2k)\) across the surface of the solid W shown in \(x^2 + y^2 + z^2 = 1\).

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The consumers will demand 40 units when the price of a product is $55, and 59 units when the price is $35. Find the demand function (express the price p in terms of the quantity q), assuming it is linear. p =

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