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The quantity: velocity dot n the normal vector (v dot n) represents: a) the component of...
the furthest i could get is that the dot product between vector N and vector V,...
the furthest i could get is that the dot product between vector
N and vector V, as well as vector X and vector V must be zero but
that's about it. I get stuck when trying to use the cosine relation
with the dot product but since the question doesn't allow me to
write it in terms of an angle, i can't really use that. If someone
could show me how this would help incredibly!
3. X is an unknown...
A fluid flows with a constant velocity v = 3k (m /s). Calculate the flow rate in (m3 /s) through the part of the elliptic paraboloid 3) with :S4 and upward pointing normal vector. v 3k (m/s) 2 -2 Fig...
A fluid flows with a constant velocity v = 3k (m /s). Calculate the flow rate in (m3 /s) through the part of the elliptic paraboloid 3) with :S4 and upward pointing normal vector. v 3k (m/s) 2 -2 Figure 2. Elliptic paraboloid for which flux of fluid will be calculated.
A fluid flows with a constant velocity v = 3k (m /s). Calculate the flow rate in (m3 /s) through the part of the elliptic paraboloid 3) with :S4...
with good explanation. 1. Twad of sticky clay of mass m and velocity vector v is...
with good explanation.
1. Twad of sticky clay of mass m and velocity vector v is fired at a solid cylinder of mass M and radius R (see figure). The cylinder is initially at rest and is mounted on a fixed horizontal axle that runs through its center of mass. The line of motion of the projectile is perpendicular to the axle and at a distance d < R from the center (a) Find the angular speed of the system...
A wad of sticky clay of mass m and velocity vector v i is fired at...
A wad of sticky clay of mass m and velocity vector v i is fired at a solid cylinder of mass M and radius R (see figure). The cylinder is initially at rest and is mounted on a fixed horizontal axle that runs through its center of mass. The line of motion of the projectile is perpendicular to the axle and at a distance d < R from the center. (a) Find the angular speed of the system just after...
Full working out and answers please. Vector Fields A vector field has a more complicated derivative,...
Full working out and answers please.
Vector Fields A vector field has a more complicated derivative, because as you go from point to point in the field, you find that not only the magnitude of the vector can be changing, but also its direction Think of a vector field v(..); for instance, the flow velocity of a turbulent gas through some part of space. At each point, v has a certain magnitude and direction. Alternatively, we can split v up...
Compared to normal blood flow velocity, v0, what is the velocity of blood as it passes through this blockage?
Arteriosclerotic plaques forming on the inner walls of arteries can decrease the effective cross-sectional area of an artery. Even small changes in the effective area of an artery can lead to very large changes in the blood pressure in the artery and possibly to the collapse of the blood vessel.Imagine a healthy artery, with blood flow velocity ofv0=0.14m/s and mass per unit volume ofρ=1050kg/m3. The kinetic energy per unit volume of blood is given byK0=12ρv20.Imagine that plaque has narrowed an...
2. Determine whether there is a potential function for the vector field V= <yz, xz, xy>....
2. Determine whether there is a potential function for the vector field V= <yz, xz, xy>. You may use any legitimate method but you must justify your claim. If it there is a potential function, then find it and use it to evaluate the line integral ſ v.dr along the curve r(t) = <V7,4-4,6+1>ifor Osts 4. [10] 4. Suppose S is the surface z= x² + 4y’, lying beneath the plane z=1. Orient S by taking the inner normal n...
Express Fas a vector in terms of the unit vectors i, j and k (present your...
Express Fas a vector in terms of the unit vectors i, j and k (present your answer with 3 significant figures). Please enter your answers in the form of Ai +Bj +Ck. z - F = 60 N 1101 40 50 Dimensions in millimeters Determine the angle in degrees between F and the y- axis. z - F = 60 N 1101 40 50 Dimensions in millimeters 300 mm 150 mm 200 mm Use the vector product treatment to express...
Slove 4.3.8 please axbycz d be the equation of a plane with normal Exercise 4.3.16 a. Show that w- (u x v) = u (vxw) = v...
Slove 4.3.8
please
axbycz d be the equation of a plane with normal Exercise 4.3.16 a. Show that w- (u x v) = u (vxw) = v x (w x u) holds for all vectors w, u, and v. n= C w and (u x v) + (vxw) +(wxu) b. Show that v- a. Show that the point on the plane closest to Po has vector p given by are orthogonal Exercise 4.3.17 Show u x (vxw) = (u w)v-...
To understand how the linear momentum equation is derived from Reynolds transport theorem and to ...
Please answer part c this question has been posted previously
was given the wrong answer
To understand how the linear momentum equation is derived from Reynolds transport theorem and to use the equation to calculate forces. The Reynolds transport theorem(DNDt)syst-aatJcvηρdVtfcsqpVdA relates the change in an extensive quantity N for a system of Lagrangian particles (the left side) to the changes in an intensive quantity η:nm, where m is the mass of the system, in a Eulerian control volume that initially...
the furthest i could get is that the dot product between vector
N and vector V, as well as vector X and vector V must be zero but
that's about it. I get stuck when trying to use the cosine relation
with the dot product but since the question doesn't allow me to
write it in terms of an angle, i can't really use that. If someone
could show me how this would help incredibly!
3. X is an unknown...
A fluid flows with a constant velocity v = 3k (m /s). Calculate the flow rate in (m3 /s) through the part of the elliptic paraboloid 3) with :S4 and upward pointing normal vector. v 3k (m/s) 2 -2 Figure 2. Elliptic paraboloid for which flux of fluid will be calculated.
A fluid flows with a constant velocity v = 3k (m /s). Calculate the flow rate in (m3 /s) through the part of the elliptic paraboloid 3) with :S4...
with good explanation.
1. Twad of sticky clay of mass m and velocity vector v is fired at a solid cylinder of mass M and radius R (see figure). The cylinder is initially at rest and is mounted on a fixed horizontal axle that runs through its center of mass. The line of motion of the projectile is perpendicular to the axle and at a distance d < R from the center (a) Find the angular speed of the system...
Full working out and answers please.
Vector Fields A vector field has a more complicated derivative, because as you go from point to point in the field, you find that not only the magnitude of the vector can be changing, but also its direction Think of a vector field v(..); for instance, the flow velocity of a turbulent gas through some part of space. At each point, v has a certain magnitude and direction. Alternatively, we can split v up...
2. Determine whether there is a potential function for the vector field V= <yz, xz, xy>. You may use any legitimate method but you must justify your claim. If it there is a potential function, then find it and use it to evaluate the line integral ſ v.dr along the curve r(t) = <V7,4-4,6+1>ifor Osts 4. [10] 4. Suppose S is the surface z= x² + 4y’, lying beneath the plane z=1. Orient S by taking the inner normal n...
Express Fas a vector in terms of the unit vectors i, j and k (present your answer with 3 significant figures). Please enter your answers in the form of Ai +Bj +Ck. z - F = 60 N 1101 40 50 Dimensions in millimeters Determine the angle in degrees between F and the y- axis. z - F = 60 N 1101 40 50 Dimensions in millimeters 300 mm 150 mm 200 mm Use the vector product treatment to express...
Slove 4.3.8
please
axbycz d be the equation of a plane with normal Exercise 4.3.16 a. Show that w- (u x v) = u (vxw) = v x (w x u) holds for all vectors w, u, and v. n= C w and (u x v) + (vxw) +(wxu) b. Show that v- a. Show that the point on the plane closest to Po has vector p given by are orthogonal Exercise 4.3.17 Show u x (vxw) = (u w)v-...
Please answer part c this question has been posted previously
was given the wrong answer
To understand how the linear momentum equation is derived from Reynolds transport theorem and to use the equation to calculate forces. The Reynolds transport theorem(DNDt)syst-aatJcvηρdVtfcsqpVdA relates the change in an extensive quantity N for a system of Lagrangian particles (the left side) to the changes in an intensive quantity η:nm, where m is the mass of the system, in a Eulerian control volume that initially...
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