Zarkon is it just 14 or -14?
\[\sqrt{-196}=14i\] is that what you are talking about
\[\sqrt{-196} = \sqrt{-1}\sqrt{196} = i\sqrt{196}\]
yess but y did u put i?
imaginary
Alchemista
i need ur help
if you don't just want the principle value then it is \[\pm\] the given answer.
there is no real solution to \[\sqrt{-196}\] as -192<0 and -14^=196 and14^2=196 so the imaginary number i=sqroot-1 is used instead
There is no real number whose square is a negative number. That's why the only solutions like on the complex field.
so theres no solution to 196 sqaure root?
Yes, a real solution to \(\sqrt{196}\) but not \(\sqrt{-196}\)
the square root of 196 is \[\pm14\]
yes i meant -196
There are no real numbers whose square is a negative number. So for any negative number you will not have a real square root.
remember thax x^2=x*x and never x*-x which would give a negative solution.
Read about complex numbers.
ok tanks
Join our real-time social learning platform and learn together with your friends!