Question

\[\sin(1)=\]

Answer 1

sin(1 degrees)=0.01745240643728351281941897851
sin(1 radians)=0.84147098480789650665250232163…

Answer 2

yuk

Answer 3

You can approximate the sine of a small angle to arbitrary accuracy quite easily. First transform the number into radians by multiplying by pi/180. Then call the number x and

sin(x) = x - x^3/3! +x^5/5! - x^7/7! and so on. If x = 1 degree, it turns out that by the time you've handled the term in x^5 the answer is accurate to about 1 part in 10^16. This should be accurate enough!

Answer 4

\[\sin(1) \approx 1 - 1/3! +1/5! - 1/7!\]\[\quad=1-1/6+1/120-1/5040\]\[=(5040-840+42-1)/5040\]\[=4241/5040\]

Answer 5

is it a transcendental number or not?

Answer 6

\[\sin(1)=\frac{ie^{-i}-ie^{i}}{2}\]

Answer 7

its an irrational number but how about transcendental !!!

Answer 8

i dont get it/

Answer 9

i mean \(\sin 1\) is irrational