solve v(t) = v0 * (1-(t/y).^4).^2 in matlab

To solve v(t) = v0 * (1-(t/y).^4).^2 in MATLAB, we can use numerical methods to approximate the function and then plot the results.

First, we define the constants v0 and y:

main.m
v0 = 10;
y = 5;
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Next, we create a vector of time values from 0 to y:

main.m
t = linspace(0, y);
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We can then define the velocity as a function of time:

main.m
v = v0 * (1 - (t/y).^4).^2;
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Finally, we can plot the velocity as a function of time:

main.m
plot(t, v);
xlabel('Time');
ylabel('Velocity');
title('Velocity vs Time');
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This will give us a visualization of the velocity as it changes over time according to the given function.