Did it a different way by letting w=x+iy and simplifying z, to get z=i(y/(1-x))=+-i(sqrt((1-x)/(1+x)), which for -1(lessthan)x(lessthan)1 ,draws out the imaginary axis with a hole at origin.
Do you mean in LatexDid it a different way by letting w=x+iy and simplifying z, to get z=i(y/(1-x))=+-i(sqrt((1-x)/(1+x)), which for -1(lessthan)x(lessthan)1 ,draws out the imaginary axis with a hole at origin.
Like your solution better though
edit: how do you use less than signs without stuffing up...
It's over 9000!!!Four digits numbers are formed from the digits 1,2,3,4. Each digit is only used once. What is the sum of all the numbers that can be formed?
Never mind, read the question as finding the sun of the digits.
*sumNever mind, read the question as finding the sun of the digits.
Does this have some special mathematical meaning?Never mind, read the question as finding the sun of the digits.
its a typo. he means sum.Does this have some special mathematical meaning?
Ruse's multiple choice for trialsFour digits numbers are formed from the digits 1,2,3,4. Each digit is only used once. What is the sum of all the numbers that can be formed?
YEP!It's over 9000!!!
Is it about 66660?
Was it? I got it from Normanhursts trial from this year. It was Q10. Perhaps they used the same paper?Ruse's multiple choice for trials
haven't tried it, but I think double angle has to be used here....