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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120/1000, integral of 1/(1-x^2), hyperbolic tangent vs partial fraction
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120/1000, integral of 1/(1-x^2), hyperbolic tangent vs partial fraction
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117/1000, series of cos(1/n)
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117/1000, series of cos(1/n)
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82/1000, know the chain rule for derivatives!
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82/1000, know the chain rule for derivatives!
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37/1000, telescoping series, calculus 2
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37/1000, telescoping series, calculus 2
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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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86/1000, the small-angle approximation, sinθ≈θ
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86/1000, the small-angle approximation, sinθ≈θ
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91/1000, they love asking this question on calculus 1 exams!
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96/1000, a MUST-KNOW calculus 1 problem! Sketching the graph based on its derivatives
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102/1000, how to write an integral as a limit of a Riemann sum
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85/1000, why is the integral of 1/x = ln(x)+C?
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2:28
68/1000, midpoint rule approximation for the integral of sqrt(1+x^3) from 0 to 2
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Daily Integral 103: First thing you should do when looking at this problem is to use the double angle identity for sin(2x). Afterwards, you need to be clever and think about how to approach the problem with the proper method. A sneaky way to go about this is to multiply the top and bottom inside the square root by sinx and you’ll notice that one of the sinx can come out of the root leaving us with cotx. It’s a simple u sub moving forward to completely solve this problem. #dailyintegral #integral
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#sophmoreyear #algebra #math #fyp #fypシ | algebra 2
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Did the Moon Fall When the Apple Fell? Newton’s Invention of New Math
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Almost Everyone Gets This Equation Wrong
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How to Prepare for Calculus: Essential Steps Before College
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Fundamental Theorem of Calculus Part 1: Why Derivative and Integral Are Inverses
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103/1000, a calculus problem without using calculus
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Calculus Book with Full Solutions for Self Learners
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