Please use C++

The Weibull Distribution is used to assess product reliability and model failure times. Weibull Distribution We can determine if the number of failures is increasing with time, decreasing with time, or remaining constant = 10, p=0.5 The following equations are used to compute for the Weibull Distribution of a product: = 10, B = 1 Density Function f(x) = Ba4 where x > 0, a > 0,8 >0 4 = 10, B = 2 P(X c) = = [f(x) dx=1-0 1959 = f() dx=-6954 = 8.1(1+ o?-Ww=> [:(1+3) -1r(+5) Mean u= E(X) = B. X Figure 2: Taken from http://www.math.utah.edu/izhang/teaching/307 Osummer2009/Daily%20Up dates/lectures/sec4_5.pdf. Variance Alpha (a) Properties Also known as Shape Parameter, Weibull Scope, or Threshold Parameter. Beta (B) Properties Also known as Scale Parameter or Characteristic Life Paramter. You will only need the following equations: Density Function (to plot the XY coordinates) and Mean (to determine the amount of time a product can last prior to failure). You will use the alpha and beta properties on Figure 2 as your input since you will be replicating the 3 curves. If a 0, a > 0,8 >0 4 = 10, B = 2 P(X c) = = [f(x) dx=1-0 1959 = f() dx=-6954 = 8.1(1+ o?-Ww=> [:(1+3) -1r(+5) Mean u= E(X) = B. X Figure 2: Taken from http://www.math.utah.edu/izhang/teaching/307 Osummer2009/Daily%20Up dates/lectures/sec4_5.pdf. Variance Alpha (a) Properties Also known as Shape Parameter, Weibull Scope, or Threshold Parameter. Beta (B) Properties Also known as Scale Parameter or Characteristic Life Paramter. You will only need the following equations: Density Function (to plot the XY coordinates) and Mean (to determine the amount of time a product can last prior to failure). You will use the alpha and beta properties on Figure 2 as your input since you will be replicating the 3 curves. If a