96/1000, a MUST-KNOW calculus 1 problem! Sketching the graph based on its derivatives
0:59
YouTubebprp calculus basics
96/1000, a MUST-KNOW calculus 1 problem! Sketching the graph based on its derivatives
Calculus tutorial on how to sketch a function based on the given derivative conditions! 1,000 calculus tutorials in the making! Subscribe to join the journey! #calculus #1000calculustutorials #blackpenredpen ---------------------- I help students master the basics of calculus. You can show your support and help me create even better content by ...
12.3K views1 month ago
Calculus Basics
130/1000, the answer is NOT 0, calculus derivative
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130/1000, the answer is NOT 0, calculus derivative
YouTubebprp calculus basics
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Calculus 7 Limit Definition of a Derivative
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Calculus 7 Limit Definition of a Derivative
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Can you solve this integral? 🤔🔥∫ v sec²(v) dvWatch till the end to learn the trick!
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Can you solve this integral? 🤔🔥∫ v sec²(v) dvWatch till the end to learn the trick!
YouTubecalculus academy
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Top videos
92/1000, finding the critical numbers of f(x)=x^2*e^(-0.5x)
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92/1000, finding the critical numbers of f(x)=x^2*e^(-0.5x)
YouTubebprp calculus basics
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97/1000, how to evaluate the limit of x-sqrt(x) as x goes to infinity
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97/1000, how to evaluate the limit of x-sqrt(x) as x goes to infinity
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93/1000, why is the derivative 2^x equal to 2^x*ln(2)
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93/1000, why is the derivative 2^x equal to 2^x*ln(2)
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Calculus Examples
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
2:28
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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One integral. FOUR Calculus 2 techniques. 👀 Your latest Integral of the Day is a classic Calc 2 problem that every student should know how to tackle. Watch the full walkthrough on my YouTube channel, Math with Professor V. You’ll also find full video lecture libraries in Precalculus, Trigonometry, Calculus 1, 2 & 3, and Differential Equations on YouTube. For more structured courses with guided notes, problem sets, study guides, and sample exams, head to ProfessorVMath.com. XOXO, Professor V #Ma
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One integral. FOUR Calculus 2 techniques. 👀 Your latest Integral of the Day is a classic Calc 2 problem that every student should know how to tackle. Watch the full walkthrough on my YouTube channel, Math with Professor V. You’ll also find full video lecture libraries in Precalculus, Trigonometry, Calculus 1, 2 & 3, and Differential Equations on YouTube. For more structured courses with guided notes, problem sets, study guides, and sample exams, head to ProfessorVMath.com. XOXO, Professor V #Ma
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Why the Boundary Curve Is Irrelevant to the Result
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Why the Boundary Curve Is Irrelevant to the Result
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92/1000, finding the critical numbers of f(x)=x^2*e^(-0.5x)
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92/1000, finding the critical numbers of f(x)=x^2*e^(-0.5x)
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97/1000, how to evaluate the limit of x-sqrt(x) as x goes to infinity
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97/1000, how to evaluate the limit of x-sqrt(x) as x goes to infinity
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93/1000, why is the derivative 2^x equal to 2^x*ln(2)
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93/1000, why is the derivative 2^x equal to 2^x*ln(2)
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94/1000, finding dy/dx for y^y=x
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94/1000, finding dy/dx for y^y=x
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85/1000, why is the integral of 1/x = ln(x)+C?
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85/1000, why is the integral of 1/x = ln(x)+C?
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YouTubebprp calculus basics
91/1000, they love asking this question on calculus 1 exams!
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91/1000, they love asking this question on calculus 1 exams!
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71/1000, limits from a graph
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71/1000, limits from a graph
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86/1000, the small-angle approximation, sinθ≈θ
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72/1000, integral of 1/sqrt(e^x-1), u substitution
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79/1000, surface area of revolution, calculus 2
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68/1000, midpoint rule approximation for the integral of sqrt(1+x^3) from 0 to 2
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