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Euler's famous equation: e^{iπ}+1=0 or e^{iπ+2ijπ}=-1, i=√(-1) & j any integer. Thus x^4=-1=e^{iπ+2ijπ},j=0,1,2,3 & x_j=e^{iπ/4+ijπ/2}=cos(π/4+jπ/2)+i*sin(π/4+jπ/2),j=0,1,2,3 x_0=cos(π/4)+i*sin(π/4)=(√2/2)(1+i), x_1=(√2/2)(-1+i), x_2=(√2/2)(-1-i), and x_3=(√2/2)(1-i)
Very good
Good
5 x 5 baraz 45 plus 45 baraz 90
X barac me 2
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X=2 log 5/3 +1
log 5**× = log 45 ⁵ ⁵ X = log 45 ⁵ X = log (3² * 5) ⁵ Х= 1 + 2log 3 ⁵
±72i
I think you just have to multiply by sqrt(a) on first line and then solve the equation for sqrt(a) and finished
???
LoL😮
5×5=45×4=90
x=log45/log5≈(0,95+0,7)/0,7≈33/14≈2,357. Absolute error is about 0,008.
Very nice solution.
My way to solve 5X = 45 Using log , X = log 45 / log 5 = 2,36521 Bingo from brazil !!!!
Log 45 to base 5
Write with thick pen. No one can read your handwriting.
27+64+125=216*1000^1/2 =6*10*60.^1/2= 60*60,^1/2 Mukund
Golden Ratio problem: φ=(√5-1)/2; φ^6=5-8φ=9-4√5=0.055728090000841 First described by Fibonacci? Check: (√15-√3)/√12=0.618033988749895=φ; [(√15-√3)/√12]^6=φ^6
O K. Thanks.
Sqrt(4) = 2 2^x + 2^x = 2*2^x 2*2^x / 2^x = 2^x 2^x = ? // cant be solved idk what this guy is on about
nicee
I came to the solution without seeing your solution. But I admit I was a little bit confused. The example is good and mention worthy. Example টা ভালোই নিয়েছেন, বোঝার ব্যাপার আছে।
The difference between the two is -2. (27^0) - (3^1) = 1 - 3 = -2.
27^0=1 and 3^1=3
One answer: exponent is zero. 1/1 = 1