How to write such a function, since it giving recursion error problem
y=33x^(3/2) UnitStep[y-1]+x^(-1)*5*E^x UnitStep[1-y]
How to write such a function, since it giving recursion error problem
y=33x^(3/2) UnitStep[y-1]+x^(-1)*5*E^x UnitStep[1-y]
Try PiecewiseExpand:
PiecewiseExpand[
y == 33 x^(3/2) UnitStep[y - 1] + x^(-1)*5*E^x UnitStep[1 - y]]
You will get three candidate formulas for y:
Plot[Tooltip@{(5 E^x)/x, (5 E^x)/x + 33 x^(3/2), 33 x^(3/2), 1}, {x,
0, 4}, PlotRange -> {0, 40}]
You may have to restrict the values of x.
My problem is actually like this
T = PiecewiseExpand[ y == 33 x^(3/2) x1^7 UnitStep[y - 1] + x^(-1)*5*E^x Log[x1] UnitStep[1 - y]]
mv = 100*x^(2)*x1^(-1)*(1/T^3)
and I have to plot this function mv on x vs x1 plane. you can take mv>=10. Can anybody help me how to do that?
PiecewiseExpand gives a logical expression, not a regular function. Inside the logical expression you get three candidate regular functions y==something. You have to choose the formula that makes sense for your problem and then use that for further processing.