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It turns out that there are unique factorization domains that are not Noetherian. Can you find an example? (You might find it helpful to use the following result, which we didn't cover directly i...
Please if you can help question (i) at least, which would be very helpful. Assume that a wireless channel can transmit up to 30 Mbps and can be divided between any number of admitted users. There ar...
Please if you can help question (i) at least, which would be
very helpful.
Assume that a wireless channel can transmit up to 30 Mbps and can be divided between any number of admitted users. There are 7 users in total with the data rate as shown in vector R [rl (R[5, 11, 3, 2, 7, 15, 10]) in Mbps. The profit of a service provider will depend on the number of admitted users as well as the allocated data...
Come up with an example from another course (or real life) in which you can apply...
Come up with an example from another course (or real life) in which you can apply Bayes' theorem. Criteria: There's some sort of P(A). That is, you have (or had) a probability belief that something was true. Then there's some sort of B - new evidence, or some new development. I want you to calculate your new belief that A is true, given B. That is, you could find P(A|B). 2 points for coming up with an example, 2 points...
can you do the calculation of the three parts, don’t do the somulation or ads i just need the calculation 3) (a) Consider the following circuit which you might have seen it previously in digital c...
can you do the calculation of the three parts, don’t do the
somulation or ads i just need the calculation
3) (a) Consider the following circuit which you might have seen it previously in digital courses as an inverter (NOT) block. In this problem, on the other hand, we would like to treat it as an analog amplifier. Taking channel-length modulation into account ( 0), calculate the small signal gain. (b) Using DC simulation in ADS (Model-I), given (w/L),-50μmO.5μm,VDD =...
Consider the following statements. (i) The Laplace Transform of 11tet2 cos(et2) is well-defined for some values...
Consider the following statements.
(i) The Laplace Transform of
11tet2 cos(et2)
is well-defined for some values of s.
(ii) The Laplace Transform is an integral transform that turns
the problem of solving constant coefficient ODEs into an algebraic
problem. This transform is particularly useful when it comes to
studying problems arising in applications where the forcing
function in the ODE is piece-wise continuous but not necessarily
continuous, or when it comes to studying some Volterra equations
and integro-differential equations.
(iii)...
Problem #2: Consider the following vectors, which you can copy and paste directly into Matlab. x=[3 4 4 3 5 5 1 2 3...
Problem #2: Consider the following vectors, which you can copy and paste directly into Matlab. x=[3 4 4 3 5 5 1 2 32); y [2 4 4622 4 2 4] Use the vectors x and y to create the following matrix. 3 2 0 0 0 0 0 0 0 o Such a matrix is called a tri-diagonal matrix. Hint: Use the diag command three times, and then add the resulting matrices. To check that you have correctly created...
Please explain how you approach this so I can emulate your problem solving strategies on like...
Please explain how you approach this so I can emulate your
problem solving strategies on like problems
Suppose we had a large, positively charged plate in an upright (vertical) position and a point charge with positive charge +Q. In lecture, you saw that a large charged plate gives rise to an electric field which is constant in space: we will call this electric field Eplate. Let us suppose also that we had a s bl with positive charge +q and...
Consider the following statements. (i) Given a second-order linear ODE, the method of variation of parameters...
Consider the following statements.
(i) Given a second-order linear ODE, the method of variation of
parameters gives a particular solution in terms of an integral
provided y1 and y2 can be
found.
(ii) The Laplace Transform is an integral transform that turns
the problem of solving constant coefficient ODEs into an algebraic
problem. This transform is particularly useful when it comes to
studying problems arising in applications where the forcing
function in the ODE is piece-wise continuous but not necessarily...
2.1 In this problem we find the electric field on the axis of a cylindrical shell...
2.1 In this problem we find the electric field on the axis of a
cylindrical shell of radius R and height h when the cylinder is
uniformly charged with surface charge density . The axis of the
cylinder is set on the z-axis and the bottom of the cylinder is set
z = 0 and top z = h. We designate the point P where we measure the
electric field to be z = z0. (See figure.) You will use...
What is the differance between these two questions and how I can defer between them to know which theorem I should use while solving question to find matrix A Theorem 2: lf S={5-s,, , s. and R={...
What is the differance between these two questions and how I
can defer between them to know which theorem I should use while
solving question to find matrix A
Theorem 2: lf S={5-s,, , s. and R={万佐, ,r;"} are ordered bases for vector spaces V and W respectively, then corresponding to each linear transformation L from V →W , there is an m x n matrix A such that for each ve V·A is the matrix representing L relative to...
!!!!!!!Java!!!!! When you are confident that your methods work properly and that you can generate random...
!!!!!!!Java!!!!! When you are confident that your methods work properly and that you can generate random text with my generateText method, you can move on to the second step. Create a third class called Generator within the cs1410 package. Make class. This class should have a main method that provides a user interface for random text generation. Your interface should work as follows: Main should bring up an input dialog with which the user can enter the desired analysis level...
Please if you can help question (i) at least, which would be
very helpful.
Assume that a wireless channel can transmit up to 30 Mbps and can be divided between any number of admitted users. There are 7 users in total with the data rate as shown in vector R [rl (R[5, 11, 3, 2, 7, 15, 10]) in Mbps. The profit of a service provider will depend on the number of admitted users as well as the allocated data...
can you do the calculation of the three parts, don’t do the
somulation or ads i just need the calculation
3) (a) Consider the following circuit which you might have seen it previously in digital courses as an inverter (NOT) block. In this problem, on the other hand, we would like to treat it as an analog amplifier. Taking channel-length modulation into account ( 0), calculate the small signal gain. (b) Using DC simulation in ADS (Model-I), given (w/L),-50μmO.5μm,VDD =...
Consider the following statements.
(i) The Laplace Transform of
11tet2 cos(et2)
is well-defined for some values of s.
(ii) The Laplace Transform is an integral transform that turns
the problem of solving constant coefficient ODEs into an algebraic
problem. This transform is particularly useful when it comes to
studying problems arising in applications where the forcing
function in the ODE is piece-wise continuous but not necessarily
continuous, or when it comes to studying some Volterra equations
and integro-differential equations.
(iii)...
Problem #2: Consider the following vectors, which you can copy and paste directly into Matlab. x=[3 4 4 3 5 5 1 2 32); y [2 4 4622 4 2 4] Use the vectors x and y to create the following matrix. 3 2 0 0 0 0 0 0 0 o Such a matrix is called a tri-diagonal matrix. Hint: Use the diag command three times, and then add the resulting matrices. To check that you have correctly created...
Please explain how you approach this so I can emulate your
problem solving strategies on like problems
Suppose we had a large, positively charged plate in an upright (vertical) position and a point charge with positive charge +Q. In lecture, you saw that a large charged plate gives rise to an electric field which is constant in space: we will call this electric field Eplate. Let us suppose also that we had a s bl with positive charge +q and...
Consider the following statements.
(i) Given a second-order linear ODE, the method of variation of
parameters gives a particular solution in terms of an integral
provided y1 and y2 can be
found.
(ii) The Laplace Transform is an integral transform that turns
the problem of solving constant coefficient ODEs into an algebraic
problem. This transform is particularly useful when it comes to
studying problems arising in applications where the forcing
function in the ODE is piece-wise continuous but not necessarily...
2.1 In this problem we find the electric field on the axis of a
cylindrical shell of radius R and height h when the cylinder is
uniformly charged with surface charge density . The axis of the
cylinder is set on the z-axis and the bottom of the cylinder is set
z = 0 and top z = h. We designate the point P where we measure the
electric field to be z = z0. (See figure.) You will use...
What is the differance between these two questions and how I
can defer between them to know which theorem I should use while
solving question to find matrix A
Theorem 2: lf S={5-s,, , s. and R={万佐, ,r;"} are ordered bases for vector spaces V and W respectively, then corresponding to each linear transformation L from V →W , there is an m x n matrix A such that for each ve V·A is the matrix representing L relative to...
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