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f(x)=xn f( x )= x n
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Brainiac [The Archive]
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01:31 |
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dy/dx = x^-2 .
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Brainiac [The Archive]
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01:20 |
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tan x dx = − ln | cos x| + C
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Brainiac [The Archive]
|
01:41 |
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d/dx cot x = − csc 2 x
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Brainiac [The Archive]
|
01:08 |
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y = x^11 e^6x
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Brainiac [The Archive]
|
01:54 |
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y = f(x)= x^p
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Brainiac [The Archive]
|
01:09 |
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y = x^3/2 - 7x^4 +10e^-3x - 5
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Brainiac [The Archive]
|
01:25 |
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f′(x)=nxn−1ORddx(xn)=nxn−1
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Brainiac [The Archive]
|
01:04 |
|
y = f(x)= C
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Brainiac [The Archive]
|
01:29 |
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p x^p-1
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Brainiac [The Archive]
|
01:07 |
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csc^2 x dx = − cot x + C
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Brainiac [The Archive]
|
00:52 |
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(y^4x^2 + 2xy – y)/(x – 1) = 12
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Brainiac [The Archive]
|
00:54 |
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d/dx(e^ax)= a e^ax
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Brainiac [The Archive]
|
01:14 |
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1 = 0 ∪{0}=∪
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Brainiac [The Archive]
|
01:27 |
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9*10^9
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Brainiac [The Archive]
|
01:10 |
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3x^2+12x−23=0
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Brainiac [The Archive]
|
01:29 |
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log5(0.2)= –1
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Brainiac [The Archive]
|
01:29 |
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d/dx ln |x| = 1/x
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Brainiac [The Archive]
|
01:11 |
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lim 1/x = 0.
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Brainiac [The Archive]
|
01:25 |
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d x( x n )= n x n − 1
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Brainiac [The Archive]
|
01:16 |
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e^2⋅GeV^-1⋅fm^-1
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Brainiac [The Archive]
|
01:04 |
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f′(x)=nxn−1
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Brainiac [The Archive]
|
01:19 |
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U=Q^2/2C
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Brainiac [The Archive]
|
01:15 |
|
d/dx [logb(x)] = 1/x 1/ln(b)
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Brainiac [The Archive]
|
01:34 |
|
mv dt-dv
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Brainiac [The Archive]
|
01:04 |
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N⋅m^2⋅C−2
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Brainiac [The Archive]
|
01:15 |
|
ε0 = 8.854187817 × 10^(-12)F.m-1
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Brainiac [The Archive]
|
01:27 |
