Question

Differentiate 2x^2+4^46+76-2^4 with respect to the variable x.

Answer 1

@Jesstho.-.

Answer 2

ARE YOU READY??!!!

Answer 3

YASSSSS

Answer 4

Multiply the exponent of x by 2 giving \[x^2\]
The answer is \[x^2\]
\[x^2 \] evaluates to \[x^2\]

Answer 5

Multiply \[x^2\] and 2

Answer 6

Multiply \[x^2\] and 1

Answer 7

The \[x^2\] just get copied along

Answer 8

The answer is \[x^2\]

Answer 9

2*x^2 evaluates to \[2*x^2\]

Answer 10

<_<

Answer 11

4^46 evaluates to \[4^46\] \[4.95176\times10^+ {27}\]

Answer 12

It's suppose to be 10 plus ^ 27 @ThatboiJayc;

Answer 13

kk

Answer 14

>_>
The derivative is 4x.
Derivative of constants are 0, so most of this goes to 0.
Derivative of 2x^2 is 4x, using the power rule.
\[\frac{d}{dx} [2x^2] = 2*2x^1 = 4x\]

Answer 15

Yeah I know that. I was just showing him the steps, dude.

Answer 16

I'll skip some steps @ThatboiJayc;

Apply the "power rule" to x^2 (the derivative of x^n=nx^n-1)

Answer 17

Multiply 2 and 2x
Multiply 1 and x
The x just gets copied along.
x
The answer is 4x

Answer 18

Differentiating 2x^2 with respect to x

Answer 19

4.95176x 10+^27 does not contain any reference to the variable x. So the derivative
of this term with respect to x is zero (0) (it is a constant with respect to x).

Answer 20

Oh I see

Answer 21

Good, If you need anymore help with an problem just tag me :)

Answer 22

I understand quite well and thanks :p