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106年 - 106 國立清華大學碩士班考試入學試題_科技管理研究所/乙組:微積分#110853
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2. Evaluate
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1. Find the equation of the curve on thexy-plane that passes through (3,1) such that for any point P on the curve, the midpoint of the tangent line at P that lies in the first quadrant is P itself.
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(e) Find.
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(b) Assume that on another curve , f obtains local naximumn at (Jc0,yo) which is near . Use linear epproimation to estimate
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1. Find an equation of the tangent to the curve y3 = xy + x + 1 at the point (0, 1).
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3. A function f is defined by Find the maximum value of f.
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4. Find the solution of the differential equation that satisfes the initial condition y (1) = 0.
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5. If f is concave upward on [a,b], show that
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6. If ao + a1 + a2 +...+ = 0, show that
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7. Find the minimum distance from the origin in to the surface z = 6xy + 7.
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8. Evaluatewhere R is the plane region determined by the conditions x2 + y2≤1 and : x+y≥1.
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