Let {mi(t), t > =0}, i=1,2,3 be independent poisson processes with respective rates λi, i=1,2, and set: n1(t)=m1(t)+m2(t), n2(t)= m2(t)+m3(t)the stochastic process {(n1(t), n2( t> =0} is called a bivariate poisson processa) find p{n1(t)=n, n2(t)=m}b) find cov(n1(t), n2(t)}

what do you need me to answer?

step-by-step explanation:

11.2

step-by-step explanation:

when doing tangent the tangent of the angle is equal to the opposite side from the angle over the adjacent side to the angle.

tan43 = x / 12

move 12 over by multiplying each side by 12

12tan43 = x

x = about 11.2

y=-2.5x+12.5

step-by-step explanation:

5y=2x+10

y=0.4x+2

slope=-2.5

5=-2.5*3+b

b=12.5