Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer?

EduRev

All Courses

Explore Courses UPSC Exam UPSC Test Series Free Notes EduRev Infinity

Open App

GATE Exam > GATE Questions > Let u(x,t) be the dAlemberts solution of the ...

Join the Discussion on the App

Let u(x,t) be the d'Alembert's solution of the initial value problem for the wave
equation

where c is a positive real number and f, g are smooth odd functions. Then, u(0,1) is
equal to ___________

Correct answer is between '-0.1,0.1'. Can you explain this answer?

FREE This question is part of

MA Mathematics - 2016 GATE Paper (Practice Test)

Attempt Test

Attempt this Test

View all answers Start learning for free

< Previous Question Next Question >

Explore Courses for GATE exam

Similar GATE Doubts

A system described by a linear, constant coefficient, ordinary, first order differential equation has an exact solution given by y(t) for t>0, when the forcing function is x(t) and the initial condition is y(0). If one wishes to modify the system so that the solution becomes -2y(t) for t>0, we need to

View answer

How many of the following statements are true?1) Function must be neutral function is a necessary as well as sufficient condition for a function to be a dual function2) For a n variable function, there are 2n-1 mutually exclusive pairs.3) f(x,y,z) = Σm( 1 , 2 , 4 , 6 ) is a dual function.4) Dual functions are a subset of Neutral functions.

View answer

The figure shows the plot of y as a function of xThe function shown is the solution of the differential equation (assuming all initial conditionsto be zero) is

View answer

The switch in the circuit shown in the figure has been in position 1 for a long time. At t = 0 the switch moves instantaneously to position 2. Find the value of R (in ohms) so that 10% of the initial energy stored in the 10 mH inductor is dissipated in R in 10 μs. Correct answer is between '50,53'. Can you explain this answer?

View answer

In a batch adsorption process, 5 g of fresh adsorbent is used to treat 1 litre of an aqueous phenol solution. The initial phenol concentration is 100 mg/litre. The equilibrium relation is given by q* = 1.3CWhere, q* is the amount of phenol adsorbed in mg of phenol per gram of adsorbent: and C is the concentration of phenol in mg/litre in the aqueous solution.When equilibrium is attained between the adsorbent and the solution, the concentration of phenol in the solution, rounded to 1 decimal place is ___________ mg/litre. Correct answer is '13.34'. Can you explain this answer?

View answer

Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer?

Share with a Friend

Answer this doubt

Question Description
Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer?.

Solutions for Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? in English & in Hindi are available as part of our courses for GATE. Download more important topics, notes, lectures and mock test series for GATE Exam by signing up for free.

Here you can find the meaning of Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer?, a detailed solution for Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? has been provided alongside types of Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? theory, EduRev gives you an ample number of questions to practice Let u(x,t) be the dAlemberts solution of the initial value problem for the waveequationwhere c is a positive real number and f, gare smooth odd functions. Then, u(0,1)isequal to ___________Correct answer is between '-0.1,0.1'. Can you explain this answer? tests, examples and also practice GATE tests.

Explore Courses for GATE exam