No thank u ;)

🤗🤗

Thank you 😌💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝💝

Nice video

Thanks for your kind and encouraging works , I am currently doing a Phd in Astronomy and Astronomy (1st year )

Tell me pls

I don’t really understand how he did come to the first starting digit like the 73 and 58 how he got the digits 5 and then 7 for the second example

Differentiation is like "instantaneous rate of change". Integration is "area under the curve". And remember both are kind of "opposite of each other", or reverse process of each other. These terms sound tough when "domain (x, horizontal axis) is continuous". But if domain is discrete (like only integers allowed), then, Differentiation is simply difference: "next value (of function at a point) minus present value (of function at present point)". Mathematically, y'[x] = y[x+1] - y[x] or also y'[x] = ( y[x+1] - y[x] ) ÷ 1 (Why "1"? Because smallest step size is 1 when only integers are allowed) Example f(x) = { 1 , 1 , 1 , 1 , 1 , ... } f'(x) = { 0 , 0 , 0 , 0 , ... } [Derivative of constant "1" is "0" see?] (Now, for continuous domain, i.e. "x is continuous", we replace "1" with "h" which is extremely small number, i.e. limiting value "h approaches 0", and you get definition of derivative) y'(x) = lim(h->0) [ y(x+h) - y(x) ] ÷ h This is actually slope, slope = rise ÷ run rise = y(x+h) - y(x) run = (x+h) - x = h Similar to, slope (m) m = (y2-y1)÷(x2-x1) Then just see proofs memorize the derivatives of standard functions and their rules (addition or subtraction, product rule, quotient rule, chain rule) & do homework. Now Integration in discrete domain: Integration is simply sum: "Sum of all past values till present". y[n] = ... + y'[n-2] + y'[n-1] + y'[n] or also f(x) = SIGMA( f'(x) dx) Example f'(x) = { 1 , 1 , 1 , 1 , 1 } f(x) = { 1 , 2 , 3 , 4 , 5 } [Integral of constant "1" is straight line (1,2,3,4,5,...) see?] Like above, 1 is added 5 times. 1×5 = 5. In continuous domain it's like area, (height=1) × (width=5) = (area = 5) In continuous domain, width is just very very small (dx , limiting value , x approaches 0) and height is function (to be integrated). Integral is kinda hard compared to differentiation. Just recall differentiation results and adjust your function in those forms and just write integral.

@@mandarbamane4268 thanks

1/5

1/5 is the answer

people have joined today.. you should be able to join...

@@mathOgenius ok sir i will try again. sir pls can u teach us how to find the cube of 23, 54 without using a calculator i know it will take you time from trying it but please take your time before you upload the video and again can u also show us how to find 3 digit on fifth root and also show us how to do fouth of a number thanks

Huh