Why The Answer is Incorrect?

[@pratyushkhandelwal7138]

The use of geometry to explain factors was insane!! 🔥❤

[@chengshengway]

Technically if you solve the 4th root of -4 you will get the same result

[@brain_station_videos]

Yeah but it doesn't cover the full picture

[@Masteroogway-e4i]

@@brain_station_videos bruv see my comment too, me need help

[@wernerviehhauser94]

​@@brain_station_videos depends on how your looking a the picture. For someone familiar with complex numbers, especially when thinking in polar, it is obvious.

[@satyam-isical]

it indeed covers , algebraically speaking​, Btw loved your animations in this video It reflects ur hard editing skill🙏 @@brain_station_videos

[@Masteroogway-e4i]

I made a formula for finding approximate values or irrational numbers : √x0+(x2-x1)÷(x2-x1) where x0 is previous perfect square, X1 is the required numbers(used without rooting) and X2 is the next perfect square. Example - if √13 is required then X1 is 13, X2 is 16 and x0 is 9 This formula gives approx value as it assumes that difference between two consecutive irrational numbers is the same The bigger the value is, the more accurate the answer Is there any way I can make it more accurate? By adding something as value obtained is quite less than original? Note- it doesn't work with small numbers, at least a 2 digit number is required

[@nitsgupta6670]

Like basically from one imaginary part to another 💀

[@Uejji]

Difference of squares: x^4 + 4 = 0 x^4 - (-4) = 0 (x^2)^2 - (2i)^2 = 0 x^2 = +- 2i x^2 - 2i = 0 x^2 - sqrt(2i)^2 = 0 x = +-sqrt(2i) x = 1+i. -1-i x^2 + 2i = 0 x^2 - (-2i) = 0 x = +-sqrt(2i)i x = -1+i, 1-i

[@netravelplus]

The solution is more subtle, than obvious.

[@youssefelyousfi4929]

x=±√-2i and x=±√2i

[@Bartolito201]

Is 土sqrt(2i) a solution to this ecuation too?

[@eushasamin1234]

I love ur videos because almost all of these maths can be solved by class 10th basic. And I am also in class 10

[@RX_GL]

So x=+/-1+/-i?

[@zxcvbn089]

Skibidi🔥🔥🔥🔥🔥

[@sarthak_g_offical]

I cant find the answer of exercise using geometry 😢😢

[@Darklordplays-z8v]

You are from india