I have assumed the cone to be open at top. AND since density is given in per area terms, take the lateral surface area of the cone calculating the mass.( If u want to change my assumption, let me know.)
IF 4. FIND THE MASS OF A CONICAL FUNNEL Z= 7x+y Oz<4 THE DENSITY PER UNIT...
4. FIND THE MASS OF A CONICAL FUNNEL Z= Vx+you oz<4 THE DENSITY PER UNIT AREA IS p=8-2. IF
Find the mass of a conical funnel z=sqrt(x^2+y^2), 0z4 if the density per unit area is p=8-z Please be detail thanks We were unable to transcribe this imageWe were unable to transcribe this image4. FIND THE MASS OF A CONICAL FUNNEL Z=1&ty osz<4 THE DENSITY PER UNIT AREA IS p=8-2.
Find the mass of a conical funnel z=sqrt(x^2+y^2), 0z4 if the density per unit area is p=8-z Please be detail thanks We were unable to transcribe this imageWe were unable to transcribe this image4. FIND THE MASS OF A CONICAL FUNNEL Z=1&ty osz<4 THE DENSITY PER UNIT AREA IS p=8-2.
find the mass of a conical funnel z=sqrt(x^2+y^2) 0<=z<=4 if the density per unit area is p=8-z
Let F(x,y,z) = <7x, 5y, 2z > be a vector field. Find the flux of F through surface S. Surface S is that portion of 3x + 5y + 72 = 9 in the first octant. Answer: Finish attempt
Let F(x,y,z) = <7x, 5y, 2z> be a vector field. Find the flux of F through surface S. Surface S is that portion of 3x + 5y + 7z = 8 in the first octant. Answer:
Question 4 2 pts Find P(-1.47< z< 1.79) = places. Round to 4 decimal
Question 2 2 pt Find P(z<2.35)= Round to 4 decimal places.
8 otherwise for some constant k. Find: a) the marginal distribution of Y; b) P(Z<}\Y = ). 8. The random variable X has a uniform distribution on (0,1). Given that X = 1, the random variable Y is binomial with parameters n = 5 and p = r. a) Find E(Y) and E(Y?). b) Find P(Y = y and a < X < = + dx). c) Find the density of X given Y = y. Do you recognize it?...
For a standard normal distribution, find: P(0.61 < z < 2.92)