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Office 2013-2016 C2R Install Lite V5.9.3 PORTABLE ☝

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Office 2013-2016 C2R Install v5.9.3

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Plotting a field’s line integral against a specific direction

I have a field given in the following form
rho[q1_?NumberQ, q2_?NumberQ] := (2^q1^2 + 2^q2^2)/(2^(q1 + q2));

I wish to find the field’s line integral along the vector $\vec{r} = (q1, q2)$. I understand that I can write
lineInt = Integrate[rho[q1, q2], {q1, -Infinity, Infinity}]

That will give me the line integral in terms of q1 and q2. But how can I write it with some specific $q2$ in the integrand? For example, I am interested in the line integral for when $q2=0$, in which case $\vec{r} = (q1, 0)$. I guess that the line integral is just $0$, since the density vanishes as we approach $\infty$. How can I prove this?

A:

You may try:
rho[q1_?NumberQ, q2_?NumberQ] := 2^(q1/2)^2/(2
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