Courses 2 Math Classes Simultaneously in the Summer?

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Taking both Elementary Differential Equations and Probability Theory simultaneously in an 8-week summer session is possible but challenging due to the extensive material covered in each course. There is minimal overlap between the two subjects, with Differential Equations being more complex. The timing of these courses is critical, as they are prerequisites for the graduate program starting in Fall 2017. Success will depend on the student's willingness to work hard and stay on top of the coursework. Overall, careful planning and dedication will be essential to manage both classes effectively.
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My school offers both Elementary Differential Equations and Probability Theory in an 8-week summer session every year. Both of these classes are undergraduate prerequisites for the graduate program I'm applying to, and I anticipate that I'll basically need to take both of these courses simultaneously in the 2017 summer session in order to begin graduate school in the Fall 2017 semester. Is it sensible and possible for me to do this? I really don't want to wait another year to enter graduate school, and because I'm taking the prerequisite for both of these classes the spring 2017 semester immediately preceding the summer session, I can't take the classes any earlier. Thanks for your help!
 
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Ikern said:
My school offers both Elementary Differential Equations and Probability Theory in an 8-week summer session every year. Both of these classes are undergraduate prerequisites for the graduate program I'm applying to, and I anticipate that I'll basically need to take both of these courses simultaneously in the 2017 summer session in order to begin graduate school in the Fall 2017 semester. Is it sensible and possible for me to do this? I really don't want to wait another year to enter graduate school, and because I'm taking the prerequisite for both of these classes the spring 2017 semester immediately preceding the summer session, I can't take the classes any earlier. Thanks for your help!
There's not much overlap, mathematically speaking, between elementary ODEs and probability theory. The latter relies a little on integration, and the former is more complex, from a math standpoint.

I am surprised that you have omitted ODEs until so late in your undergrad career. There is a lot of material to cover in 8 weeks (ODEs are usually done as a semester course).
 
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SteamKing said:
There's not much overlap, mathematically speaking, between elementary ODEs and probability theory. The latter relies a little on integration, and the former is more complex, from a math standpoint.

I am surprised that you have omitted ODEs until so late in your undergrad career. There is a lot of material to cover in 8 weeks (ODEs are usually done as a semester course).

Thank you for your response.

Having to take ODE so late in my undergraduate career wasn't by design; without going into detail, a combination of bad luck, unexpected problems beyond my control, and my own personal mistakes brought me to this point. However, the past is the past, and dwelling on it at this point won't change anything for the better. Accordingly, thank you for your insights into taking ODE in an 8 week session.

Obviously, I realize it's not going to be a piece of cake, but if I'm willing to work hard, do you think it's doable?
 
Ikern said:
\Thank you for your response.

Having to take ODE so late in my undergraduate career wasn't by design; without going into detail, a combination of bad luck, unexpected problems beyond my control, and my own personal mistakes brought me to this point. However, the past is the past, and dwelling on it at this point won't change anything for the better. Accordingly, thank you for your insights into taking ODE in an 8 week session.

Obviously, I realize it's not going to be a piece of cake, but if I'm willing to work hard, do you think it's doable?
It can be done, but there's a lot of material to cover. It's important not to fall behind, especially if you are taking probability theory at the same time.
 
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