Answer:
c) C
[tex]y = A e^{\frac{(x-b)^{2} }{c} }[/tex]
Step-by-step explanation:
Explanation:-
Normal distribution
A random variable 'x' is said to have a normal distribution. if its identity function or probability is given by
f( x,μ,σ) = [tex]\frac{1}{\alpha \sqrt{2\pi } } e^{\frac{(x-b)^{2} }{c} }[/tex] ...(i)
Here 'b' be the mean of the normal distribution
And σ be the standard deviation
and C = 2σ²
Now, the equation (i) changes to
[tex]y = A e^{\frac{(x-b)^{2} }{c} }[/tex] this represents the normal graph
where A = [tex]\frac{1}{\alpha \sqrt{2\pi } }[/tex] and C = 2σ²
