114/1000, 3 rectangles under y=1/x from 1 to 2
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114/1000, 3 rectangles under y=1/x from 1 to 2
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126/1000, how to evaluate a limit with just algebra
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126/1000, how to evaluate a limit with just algebra
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119/1000, finding dx/dy using implicit differentiation, calculus 1
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119/1000, finding dx/dy using implicit differentiation, calculus 1
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71/1000, limits from a graph
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71/1000, limits from a graph
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121/1000, derivative of sin^-1(x), implicit differentiation
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121/1000, derivative of sin^-1(x), implicit differentiation
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89/1000, the derivative of sqrt(x) using the definition of the derivative
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89/1000, the derivative of sqrt(x) using the definition of the derivative
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86/1000, the small-angle approximation, sinθ≈θ
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86/1000, the small-angle approximation, sinθ≈θ
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64/1000, solving dy/dx=y, separable differential equation
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79/1000, surface area of revolution, calculus 2
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91/1000, they love asking this question on calculus 1 exams!
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103/1000, a calculus problem without using calculus
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61/1000, integral of sqrt(x) from 1 to 9
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When everyone’s waiting... and the numbers just won’t make sense. © 2026 Dr Hen Says LLC. All rights reserved. #dyscalculia #learningdifferences #drhensays #animation
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This is a common calculus method to find the volume of a revolved curve. It works by summing the volumes of infinitely thin, circular disks with volume V = pi r^2 h, where r is the radius of the functions height with thickness h as dx or dy. It is most definetily not novel. . . . . . #calculusmemes #calculus #mathmemes
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