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  1. 5-cube - Wikipedia

    In five-dimensional geometry, a 5-cube is a name for a five-dimensional hypercube with 32 vertices, 80 edges, 80 square faces, 40 cubic cells, and 10 tesseract 4-faces. It is represented …

  2. AP Physics 2 : Gauss's Law - Varsity Tutors

    If there exists a point charge of 5Q at a radius of less than (it sits within the void inside the conducting shell), and the total charge of the conducting shell is 3Q, what is the magnitude of …

  3. Rectified 5-cubes - Wikipedia

    In five-dimensional geometry, a rectified 5-cube is a convex uniform 5-polytope, being a rectification of the regular 5-cube. There are 5 degrees of rectifications of a 5-polytope, the …

  4. Chromosome 5q deletion syndrome - Wikipedia

    Chromosome 5q deletion syndrome is an acquired, hematological disorder characterized by loss of part of the long arm (q arm, band 5q33.1) of human chromosome 5 in bone marrow …

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  5. Point charge 5q placed inside a cube at centre, then ... - Brainly

    Mar 11, 2023 · In this case, the charge enclosed within the cube is simply 5q, since the point charge is at the center of the cube. Therefore, we have: Φ = E*A = (5q) / ε0. To find the …

  6. homework and exercises - Electric flux through five surfaces of cube

    Aug 9, 2021 · What is the total electric flux through the five faces of the cube other than $\mathrm{ABCD}$? My answer comes out to be $Q/\epsilon$. The solution is: Flux due to …

  7. Show that the square of any positive integer cannot be of the form 5q

    Show that the square of any positive integer cannot be of the form 5q + 2 or 5q + 3 for any integer q. Let a be an arbitrary positive integer. ⇒ a 2 = 5 (5m 2 + 2mr) + r 2, where, 0 < r < 5 … (i) …

  8. Expand Calculator - Symbolab

    To expand an expression using the distributive property, multiply each term inside a set of parentheses by each term outside the parentheses, and then simplify by combining like terms. …

  9. Show that the square of any positive integer cannot be of the form 5q

    Nov 25, 2017 · Prove that the square of any positive integer is of the form 5q, 5q + 1, 5q + 4 for some integer q.

  10. Show that the square of any positive integer cannot be of the form 5q

    Show that the square of any positive integer cannot be of the form 5q + 2 or 5q + 3 for any integer q. Solution: Assume the positive integer to be = a. Using Euclid’s division lemma, a = bm + r. It …

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