Lil Gator Game OST - If That Even Is Your Real Name! (Extended) MATH Analogies 340 подписчиков Скачать
Bad Apple Pi (Bad Apple PV but it's the first 33 digits of pi) // Pi Day 2022 - 3/14/22 - March 14th Скачать
How to solve integral sin^m(x) cos^n(x) dx using u-sub (n odd) // trigonometric integral, trig int Скачать
relaxing epicycloid parametric curve sketch a=1.42 b=1.8(7 of 7) Holst Mars Desmos graph cal #Shorts Скачать
relaxing epicycloid parametric curve sketch a=1.72 b=1.8 (6 of 7) Holst Mars Desmos graph #Shorts Скачать
relaxing epicycloid parametric curve sketch a=2, b=1.8 (5 of 7) Holst Mars Desmos graph calc #Shorts Скачать
relaxing epicycloid parametric curve sketch a=2, b=-.8 (4 of 7) Holst Mars Desmos graph calc #Shorts Скачать
relaxing epicycloid parametric curve sketch a=2 b=-.32 (3 of 7) Holst Mars Desmos graph calc #Shorts Скачать
relaxing epicycloid parametric curve sketch a=2, b=1 (2 of 7) Holst Mars Desmos graph calc #Shorts Скачать
relaxing epicycloid parametric curve sketch a=1, b=1 (1 of 7) Holst Mars Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch b slow (7 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch b fast (6 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch bsqrt4-a (5 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch b=sqrt a (4 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch b=2-a (3 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch a [-2,2] (2 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
chaotic epicycloid parametric curve sketch b [-2,2] (1 of 7) Holst Jupiter Desmos graph calc #Shorts Скачать
arc length of (e^t-t,4e^(t/2)) parametric curve on [0,2] // finding length of an arc [a,b] #Shorts Скачать
arc length of x^3/x + 1/(4x) on [1,2] = answer // finding length of an arc curve on [a,b] #Shorts Скачать
arc length of unit circle (x,y)=(cos(t),sin(t)) on [0,2pi] circumference // parametric curve #Shorts Скачать
tangent line equation of unit circle (x,y)=(cos(t),sin(t)) parametric curve over t / tangent #Shorts Скачать
when to use integration by parts trigonometric int u-sub tig substitution partial fractions #Shorts Скачать
tangent line equation of cardiod (x,y)=(2cos(t)-cos(2t),2sin(t)-sin(2t)) parametric curve // #Shorts Скачать
integral -infinity to 0 x/(x^4+4) dx = answer, improper integral // imp integral, arctan(x) #Shorts Скачать
does integral 1 to infinity (15x)/(x^3+1) dx converge? // imp integral, comparison, conv div #Shorts Скачать
integral 0 to 1 sec^2(x)/xsqrt(x) dx = answer, improper integral // imp integral, comparison #Shorts Скачать
integral 0 to pi tan(x) dx = answer, improper integral // imp integral, limit, tangent #Shorts Скачать
integral 0 to pi/2 tan(x) dx = answer, improper integral // imp integral, limit, tangent #Shorts Скачать
integral 1 to infinity 1/(x^2+x) dx = answer partial fractions //part fraction imp integral #Shorts Скачать
integral (x^4-2x^2+4x+1)/(x^3-x^2-x+1) dx using partial fractions // part fraction, division #Shorts Скачать
integral 1 to infinity 1/x^(1/2) dx = answer, improper integral // imp integral, limit #Shorts Скачать
integral -1 to 1 1/x dx = answer, improper integral // imp integral, limit, discontinuous #Shorts Скачать
integral 1 to infinity 1/x^p dx = answer, improper integral // p ne 1, imp integral, limit #Shorts Скачать
int_0^(3sqrt(3)/2) (x^3)/((4x^2+9)^(3/2)) dx = answer using trig sub x=(3/2)tan(theta) (1/2) #Shorts Скачать
int_0^(3sqrt(3)/2) (x^3)/((4x^2+9)^(3/2)) dx = answer using trig sub x=(3/2)tan(theta) (2/2) #Shorts Скачать
integral dx/(x^2-a^2) where a pos. = answer using trigonometric substitution x=asec(theta) / #Shorts Скачать
integral 1/(x^2 sqrt(x^2+4)) dx = answer using trigonometric substitution x=2tan(theta) // #Shorts Скачать
integral sqrt(9-x^2)/(x^2) dx = answer using trigonometric substitution on x=3sin(theta) // #Shorts Скачать
integral sin^4(x) cos^3(x) dx = answer using u-sub on sin(x) // trigonometric integral #Shorts Скачать
integral sin^3(x) cos^4(x) dx = answer using u-sub on cos(x) // trigonometric integral #Shorts Скачать
integral sin^2(x) cos(x) dx = answers using u-sub on sin(x) // trigonometric integral #Shorts Скачать
integral sin(x) cos(x) dx = answer using u-sub on sin(x) // (1 of 3) trigonometric integral #Shorts Скачать
integral sin(x) cos(x) dx = answer using u-sub on cos(x) // (2 of 3) trigonometric integral #Shorts Скачать
integral arctan^2(x)/(1+x^2) dx = answer using u-sub on u=arctan(x) // tan^(-1), tan inv, #Shorts Скачать
integral arctan^2(3x)/(1+9x^2) dx = answer using u-sub on arctan(3x) // tan^(-1), tan inv, #Shorts Скачать
(2 of 2) integral arctan(5x) dx = answer using integration by parts IBP // tan^(-1) tan inv #Shorts Скачать
(1 of 2) integral arctan(5x) dx = answer using integration by parts IBP // tan^(-1) tan inv #Shorts Скачать
integral 1/2xsqrt(4x^2-1) dx = answer using u-sub on 2x // arccsc csc^(-1), arcsec sec^(-1) #Shorts Скачать
integral 1/2xsqrt(4x^2-1) dx = answer using u-sub on 2x // arcsec sec^(-1), arccsc csc^(-1) #Shorts Скачать
derivative arctan(e^x) = answer using chain rule // tan^(-1), tan inv, exp(x), exponential #Shorts Скачать
derivative arccos(ln(x)) = answer using chain rule // cos^(-1), cos inv, ln(x), logarithm #Shorts Скачать
derivative arctan(ln(x)) = answer using chain rule // tan^(-1), tan inv, ln(x), logarithm #Shorts Скачать
integral log_2(x) dx = answer using integration by parts IBP on u=log_2(x) // log_a(x) #Shorts Скачать
derivative arccos(e^x) = answer using chain rule // cos^(-1), cos inv, exp(x), exponential #Shorts Скачать
integral ln(x) x^(100) dx = answer using integration by parts IBP // u=ln(x) by LIATE #Shorts Скачать
derivative arccos(arctan(x)) = answer using chain rule // tan^(-1) tan inv cos^(-1) cos inv #Shorts Скачать
derivative arctan(arccos(x)) = answer using chain rule // tan^(-1) tan inv cos^(-1) cos inv #Shorts Скачать
Are 3Blue1Brown and Khan Academy WRONG about Euler’s Formula? / [e to the i pi, e^(i*pi), beautiful] Скачать
limit x to 0 (1+x^2)^(1/(x^2)) using L'Hopital's Rule LHR on indeterminate form 1^infinity #Shorts Скачать
lim x to infinity 2x*sin(2pi/x) using L'Hopital's Rule LHR on indeterminate form infinity*0 #Shorts Скачать
limit x to 0+ ln(3x+1)/(1-cos(x)) using L'Hopital's Rule LHR on indeterminate form 0/0 #Shorts Скачать
integral of arccsc(x)/x*sqrt(x^2-1) dx = answer using u-sub on arccsc(x) // csc^(-1), #Shorts Скачать
integral of arcsec(x)/x*sqrt(x^2-1) dx = answer using u-sub on arcsec(x) // sec^(-1), #Shorts Скачать
integral of arctan(x) dx, antiderivative of arctan(x) =answer using integration by parts IBP #Shorts Скачать
definite integral 0 to 1/2 of 1/(1+4x^2) dx = answer using u-sub on 2x to get arctan(u) // #Shorts Скачать
derivative of log_2(x^2*log_3(x)) using general log rule, chain rule, product rule // #Shorts Скачать
integral e^x sin(x) dx = integral sin(x) e^x = answer by Integration by Parts IBP (Part 3/3) #Shorts Скачать
integral e^x sin(x) dx = integral sin(x) e^x = answer by Integration by Parts IBP (Part 2/3) #Shorts Скачать
integral e^x sin(x) dx = integral sin(x) e^x = answer by Integration by Parts IBP (Part 1/3) #Shorts Скачать
how to use LIATE log, inv trig, alg expr, trig, exp to pick u in Integration by Parts IBP // #Shorts Скачать
![Max/Min (Part 1/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](http://i.ytimg.com/vi/cPGaO_m-oL4/mqdefault.jpg)
![Max/Min (Part 2/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](http://i.ytimg.com/vi/hzhlyt3OwYY/mqdefault.jpg)
![Max/Min (Part 3/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](http://i.ytimg.com/vi/F95nAu3cqtY/mqdefault.jpg)
![Max/Min (Part 1/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](http://i.ytimg.com/vi/R8U2d8AW7mk/mqdefault.jpg)
![Max/Min (Part 3/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](http://i.ytimg.com/vi/ASKbezIRAhI/mqdefault.jpg)
![Max/Min (Part 2/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](http://i.ytimg.com/vi/DhKTQPgT1jg/mqdefault.jpg)
![Max/Min (Part 3/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](http://i.ytimg.com/vi/zUiFU5KMjas/mqdefault.jpg)
![Max/Min (Part 2/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](http://i.ytimg.com/vi/f2R9tXvXLF0/mqdefault.jpg)
![Max/Min (Part 1/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](http://i.ytimg.com/vi/R8kx-dbfwI0/mqdefault.jpg)
![Max/Min (Part 4/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](http://i.ytimg.com/vi/51rqZqyBNRs/mqdefault.jpg)
![Max/Min (Part 2/2) of tsqrt(4-t^2) on [-1,2] are...](http://i.ytimg.com/vi/_HfwlNem3w0/mqdefault.jpg)
![Max/Min (Part 1/2) of tsqrt(4-t^2) on [-1,2] are...](http://i.ytimg.com/vi/8zWjGfvaFKc/mqdefault.jpg)
![Max/Min (Part 2/2) of (x^2-4)/(x^2+4) on [-4,4] are...](http://i.ytimg.com/vi/kn5B5LH5FMU/mqdefault.jpg)
![Max/Min (Part 1/2) of (x^2-4)/(x^2+4) on [-4,4] are...](http://i.ytimg.com/vi/vaqjFv6YtLI/mqdefault.jpg)
![Max/Min (Part 1/2) of x^3-3x+1 on [0,3] are...](http://i.ytimg.com/vi/M7ZEOaZ81ho/mqdefault.jpg)
![Max/Min (Part 2/2) of x^3-3x+1 on [0,3] are...](http://i.ytimg.com/vi/8OW8s0kL6A4/mqdefault.jpg)
![chaotic epicycloid parametric curve sketch a [-2,2] (2 of 7) Holst Jupiter Desmos graph calc #Shorts](http://i.ytimg.com/vi/C4hqjm6SLec/mqdefault.jpg)
![chaotic epicycloid parametric curve sketch b [-2,2] (1 of 7) Holst Jupiter Desmos graph calc #Shorts](http://i.ytimg.com/vi/ZVD7_NfiL08/mqdefault.jpg)
![arc length of (e^t-t,4e^(t/2)) parametric curve on [0,2] // finding length of an arc [a,b] #Shorts](http://i.ytimg.com/vi/u4gWkgz_6YM/mqdefault.jpg)
![arc length x^2/4 - ln(x)/2 on [1,2] // finding length of an arc curve #Shorts](http://i.ytimg.com/vi/02arXvSGURI/mqdefault.jpg)
![arc length of x^3/x + 1/(4x) on [1,2] = answer // finding length of an arc curve on [a,b] #Shorts](http://i.ytimg.com/vi/4NDfcPcMCpg/mqdefault.jpg)
![arc length of unit circle (x,y)=(cos(t),sin(t)) on [0,2pi] circumference // parametric curve #Shorts](http://i.ytimg.com/vi/NRPTQ78JFTI/mqdefault.jpg)
![arc length (x,y)=((2/3)t^3,t^2-2) on [0,3] // finding length of arc parametric curve #Shorts](http://i.ytimg.com/vi/VZtfwVRyysA/mqdefault.jpg)
![Are 3Blue1Brown and Khan Academy WRONG about Euler’s Formula? / [e to the i pi, e^(i*pi), beautiful]](http://i.ytimg.com/vi/-0MM6SaJkeg/mqdefault.jpg)
![Max/Min (Part 1/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](https://i.ytimg.com/vi/cPGaO_m-oL4/mqdefault.jpg)
![Max/Min (Part 2/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](https://i.ytimg.com/vi/hzhlyt3OwYY/mqdefault.jpg)
![Max/Min (Part 3/3) of x^3+ax^2+bx+c (a ^2 less than 3b) on [p,q] are...](https://i.ytimg.com/vi/F95nAu3cqtY/mqdefault.jpg)
![Max/Min (Part 1/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](https://i.ytimg.com/vi/R8U2d8AW7mk/mqdefault.jpg)
![Max/Min (Part 3/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](https://i.ytimg.com/vi/ASKbezIRAhI/mqdefault.jpg)
![Max/Min (Part 2/3) of x^a(1-x)^b (a and b positive) on [0,1] are...](https://i.ytimg.com/vi/DhKTQPgT1jg/mqdefault.jpg)
![Max/Min (Part 3/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](https://i.ytimg.com/vi/zUiFU5KMjas/mqdefault.jpg)
![Max/Min (Part 2/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](https://i.ytimg.com/vi/f2R9tXvXLF0/mqdefault.jpg)
![Max/Min (Part 1/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](https://i.ytimg.com/vi/R8kx-dbfwI0/mqdefault.jpg)
![Max/Min (Part 4/4) of x^3-3x+6 on [-2,2], [-2,3], (-2,3) are...](https://i.ytimg.com/vi/51rqZqyBNRs/mqdefault.jpg)
![Max/Min (Part 2/2) of tsqrt(4-t^2) on [-1,2] are...](https://i.ytimg.com/vi/_HfwlNem3w0/mqdefault.jpg)
![Max/Min (Part 1/2) of tsqrt(4-t^2) on [-1,2] are...](https://i.ytimg.com/vi/8zWjGfvaFKc/mqdefault.jpg)
![Max/Min (Part 2/2) of (x^2-4)/(x^2+4) on [-4,4] are...](https://i.ytimg.com/vi/kn5B5LH5FMU/mqdefault.jpg)
![Max/Min (Part 1/2) of (x^2-4)/(x^2+4) on [-4,4] are...](https://i.ytimg.com/vi/vaqjFv6YtLI/mqdefault.jpg)
![Max/Min (Part 1/2) of x^3-3x+1 on [0,3] are...](https://i.ytimg.com/vi/M7ZEOaZ81ho/mqdefault.jpg)
![Max/Min (Part 2/2) of x^3-3x+1 on [0,3] are...](https://i.ytimg.com/vi/8OW8s0kL6A4/mqdefault.jpg)
![chaotic epicycloid parametric curve sketch a [-2,2] (2 of 7) Holst Jupiter Desmos graph calc #Shorts](https://i.ytimg.com/vi/C4hqjm6SLec/mqdefault.jpg)
![chaotic epicycloid parametric curve sketch b [-2,2] (1 of 7) Holst Jupiter Desmos graph calc #Shorts](https://i.ytimg.com/vi/ZVD7_NfiL08/mqdefault.jpg)
![arc length of (e^t-t,4e^(t/2)) parametric curve on [0,2] // finding length of an arc [a,b] #Shorts](https://i.ytimg.com/vi/u4gWkgz_6YM/mqdefault.jpg)
![arc length x^2/4 - ln(x)/2 on [1,2] // finding length of an arc curve #Shorts](https://i.ytimg.com/vi/02arXvSGURI/mqdefault.jpg)
![arc length of x^3/x + 1/(4x) on [1,2] = answer // finding length of an arc curve on [a,b] #Shorts](https://i.ytimg.com/vi/4NDfcPcMCpg/mqdefault.jpg)
![arc length of unit circle (x,y)=(cos(t),sin(t)) on [0,2pi] circumference // parametric curve #Shorts](https://i.ytimg.com/vi/NRPTQ78JFTI/mqdefault.jpg)
![arc length (x,y)=((2/3)t^3,t^2-2) on [0,3] // finding length of arc parametric curve #Shorts](https://i.ytimg.com/vi/VZtfwVRyysA/mqdefault.jpg)
![Are 3Blue1Brown and Khan Academy WRONG about Euler’s Formula? / [e to the i pi, e^(i*pi), beautiful]](https://i.ytimg.com/vi/-0MM6SaJkeg/mqdefault.jpg)
