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Very good😮😮😮😮
Good
Thanks
10:39 n ln a = (ln a)^n
It's infinity
1:41, you divide by zero.
But x is not a constant value k is there and also is it complex?But how u can account for k
The expression is written in exponential form:1^× = 2So let's change it to Log form using a log function that accepts a base as first arg:X = Log[1,2] Use base one enough to and you'll get used to a return value of the infinity char with a tilde (~) code above it. This signifies "ComplexInfinity." Sorry, just a regular phone keyboard now. Complex infinity is an infinite number in the complex plane whose complex argument is unknown or undefined."😂 So, this number has both defined and indeterminant parts. Which could exclude a range of or all values. My textbook defines this infinity as a complex number with infinite magnitude, but an indeterminate complex argument or phase.Note the argument is in the exponent value from e--Eulers constant. Pronounced Oilers constant. z = x + iy = |z|e^(i©) Imagine the copyright mark is angle theta. This just shows a transform from rectilinear to polar coordinates. The stuff in Eulers exponent is the argument. And it computes to an indeterminate value. So on a 2D plane of real and imaginary values, where the X axis is real and the Y axis is imaginary. The 4 quadrants would contain points like: Q2( -1, + i ) Q1(+1, + i ) Q3( -1, - i ) Q4( +1, - i ) Well, that's some theory behind where we start and end. I'm sure that Spencer has much better RUclips videos.
Very good😮😮😮😮
Good
Thanks
10:39 n ln a = (ln a)^n
It's infinity
1:41, you divide by zero.
But x is not a constant value k is there and also is it complex?
But how u can account for k
The expression is written in exponential form:
1^× = 2
So let's change it to Log form using a log function that accepts a base as first arg:
X = Log[1,2]
Use base one enough to and you'll get used to a return value of the infinity char with a tilde (~) code above it. This signifies "ComplexInfinity." Sorry, just a regular phone keyboard now.
Complex infinity is an infinite number in the complex plane whose complex argument is unknown or undefined."😂 So, this number has both defined and indeterminant parts. Which could exclude a range of or all values.
My textbook defines this infinity as a complex number with infinite magnitude, but an indeterminate complex argument or phase.
Note the argument is in the exponent value from e--Eulers constant. Pronounced Oilers constant.
z = x + iy = |z|e^(i©)
Imagine the copyright mark is angle theta. This just shows a transform from rectilinear to polar coordinates. The stuff in Eulers exponent is the argument. And it computes to an indeterminate value.
So on a 2D plane of real and imaginary values, where the X axis is real and the Y axis is imaginary.
The 4 quadrants would contain points like:
Q2( -1, + i ) Q1(+1, + i )
Q3( -1, - i ) Q4( +1, - i )
Well, that's some theory behind where we start and end. I'm sure that Spencer has much better RUclips videos.