For the first one, the derivative and integral of e^x is just e^x. For the second one, limits and power rule are only the basics of the average calc class. For the third one, as I said, d/dx of e^x = e^x. e^x is the only function that has this property. For the last one, cos(60) and sin(30) both equal 1/2, and also tan(26.565) is also about 1/2. . . . . #calculusmemes #calculus #mathmemes
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TikTokionicbonded5
For the first one, the derivative and integral of e^x is just e^x. For the second one, limits and power rule are only the basics of the average calc class. For the third one, as I said, d/dx of
ionicbonded(@ionicbonded5). original sound - ionicbonded. For the first one, the derivative and integral of e^x is just e^x. For the second one, limits and power rule are only the basics of the average calc class. For the third one, as I said, d/dx of e^x = e^x. e^x is the only function that has this property. For the last one, cos(60) and sin ...
181.9K views1 month ago
Derivative Rules
The Calculus Is Easy… The Algebra Is the Hard Part
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The Calculus Is Easy… The Algebra Is the Hard Part
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Top videos
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Day 171 — 365 Problems for 365 Days AP Calculus limit with exponential and trig: lim x->0 (e^x - 1) / sin(x) This is a classic 0/0 limit that’s perfect for L’Hôpital’s Rule and also connects to two key calculus facts: the derivative of e^x is e^x, and the derivative of sin x is cos x. It’s a great warm-up problem for limits, derivatives, and exam-style simplification. Project Mentor helps high school students with AP self-study plans, competition prep, and research/internship guidance — see my b
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Day 171 — 365 Problems for 365 Days AP Calculus limit with exponential and trig: lim x->0 (e^x - 1) / sin(x) This is a classic 0/0 limit that’s perfect for L’Hôpital’s Rule and also connects to two key calculus facts: the derivative of e^x is e^x, and the derivative of sin x is cos x. It’s a great warm-up problem for limits, derivatives, and exam-style simplification. Project Mentor helps high school students with AP self-study plans, competition prep, and research/internship guidance — see my b
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Derivative Examples
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YouTubecodematrixvishal
Day 171 — 365 Problems for 365 Days AP Calculus limit with exponential and trig: lim x->0 (e^x - 1) / sin(x) This is a classic 0/0 limit that’s perfect for L’Hôpital’s Rule and also connects to two key calculus facts: the derivative of e^x is e^x, and the derivative of sin x is cos x. It’s a great warm-up problem for limits, derivatives, and exam-style simplification. Project Mentor helps high school students with AP self-study plans, competition prep, and research/internship guidance — see my b
0:09
Day 171 — 365 Problems for 365 Days AP Calculus limit with exponential and trig: lim x->0 (e^x - 1) / sin(x) This is a classic 0/0 limit that’s perfect for L’Hôpital’s Rule and also connects to two key calculus facts: the derivative of e^x is e^x, and the derivative of sin x is cos x. It’s a great warm-up problem for limits, derivatives, and exam-style simplification. Project Mentor helps high school students with AP self-study plans, competition prep, and research/internship guidance — see my b
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TikTokbrainrot.mathematics
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TikTokglythify
What does a derivative actually look like? 📈 Watch how a secant line turns into the tangent line as two points on a curve get infinitely close. At exactly point a, the line kisses the curve at just one single point, perfectly capturing the function's instantaneous rate of change. Math is beautiful when you can see it! ✨ #Calculus #MathAnimation #Derivative #VisualMath
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What does a derivative actually look like? 📈 Watch how a secant line turns into the tangent line as two points on a curve get infinitely close. At exactly point a, the line kisses the curve at just one single point, perfectly capturing the function's instantaneous rate of change. Math is beautiful when you can see it! ✨ #Calculus #MathAnimation #Derivative #VisualMath
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TikTokenglishsabroson
How to solve EVEN HARDER Volumes of revolution. #mathtutor #AP #apcalculus #apcalc This video continues the washer method with a more advanced setup where the bounds aren’t given and the axis of rotation is shifted. If setup is what usually breaks you on these problems, this one’s for you 👀 In this short you’ll learn: How to choose the correct differential when the axis is shifted How to find bounds by solving for intersections How to measure inner and outer radius from a moved axis Why radii m
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