Let me explain in details. Let Psi(x,t)|^2 represents the probability density of
ID: 644416 • Letter: L
Question
Let me explain in details. Let Psi(x,t)|^2 represents the probability density of finding a particle in classical mechanics (using a Dirac delta function, perhaps)? Psi(x,t) so that Psi=Psi(x,t) be the wave function of a particle moving in a unidimensional space. Is there a way of writing 6891645 Let x = -5-8i and y = 10- 5i. Use MATLAB to compute the following expressions. a) The magnitude and angle of xy b) The magnitude and angle of x/y Write a function that accepts temperature in degrees Fahrenheit (degree F) and computes the corresponding value in degree Celsius (degree C). The relation between the two is Be sure to test your function. An object is thrown vertically with a speed vo reaches a height h at time t, where Write a MATLAB program that computes the time t required to reach a specified height h, for a given value of vo. The inputs should be h, vo, and g. Test your function for the case where h = 100 meters, vo =50 m/s and g=9. 81 m/s^2Explanation / Answer
%for complex number computation
z1 = -5-8i;
z2 = 10-5i;
M1= abs(z1*z2) %magnitude
Angle1= angle(z1*z2) %phase angle
M2= abs(z1/z2) %magnitude
Angle2= angle(z1/z2) %phase angle
%for farenheit to degree celcius conversion
f=input('enter temp in farenhite=');
T=5*(f-32)/9
%for projectile motion of an object
h=input('height(m) travelled by object=');
v0=input('velocity(m/s) of object=');
g=input('enter acceleration(m/s2) of object=');
disp('t=(-v0+sqrt(v0^2+2gh))/g ')
p=sqrt((v0).^2+2*g*h);
t=(-v0+p)/g %time in second
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