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This section includes 2 Mcqs, each offering curated multiple-choice questions to sharpen your Ordinary Differential Equations knowledge and support exam preparation. Choose a topic below to get started.
1. |
Assume a planet having a radius R and its density is expressed as = \(\frac{R+r}{2r}D’\). |
A. | \(\frac{5\pi D’R^3}{2}\) |
B. | \(\frac{4\pi D’R^3}{3}\) |
C. | \(\frac{5\pi D’R^3}{3}\) |
D. | \(\frac{5\pi D’R^3}{12}\) |
Answer» D. \(\frac{5\pi D’R^3}{12}\) | |
2. |
Evaluate ∫∫∫ 12y-8x dV in the region behind y=10-2z and bounded by z=2x, z=5 and x=0. |
A. | 1 |
B. | \(\frac{35}{63}\) |
C. | \(\frac{3125}{16}\) |
D. | \(\frac{3125}{6}\) |
Answer» E. | |