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A section of a sphere is mirrored on both sides. If the magnification of an object is +4.20 when the section is used a concave mirror, what is the magnification of an object at the same distance in front of the convex side?
given the equations2x1 - 6x2 - x3 - 38- 3x1 - x2 7x3 - 34- 8x1 x2 - 2x3 - 20a solve by gauss elimination with
If there is more than one answer, enter them in a list separated by commas. IMPORTANT: Decimal answers will be marked incorrect. Enter an EXACT, symbolic answer (such as 3/2, not 1.5, or ln(2), not .693)
determining the height at which the light has to be fixed to get its use in maximum area using its perimeter
Let S be the surface defined by the equation x^2 -2y^2+z^2=2. Verify that P=(3,4,5) is on S, and then find an equation for the tangent plane to S at P.
The Bay of Fundy in Canada has the largest tides in the world. The difference between low and high water levels is 15 meters (nearly 50 feet).
a company is constructing an open-top, square-based, rectangular metal tank that will have a volume of 60ft^3. what dimensions yield the minimum surface area?
Let u, v, w be linearly independent vectors in a vector space. Determine whether set of vectors {u + v, v + w, w + u} linearly independent or not.
A company is shipping a package weighing 224 grams. What is the cost to ship the package in dollars and cents?
Suppose that a license plate must contain a sequence of two-letters followed by four-digits, or three-letters followed by three-digits.
cubic feet which is open on top and which is twice as long as it is wide. find the dimensions of the box produced from the minimum amount of material
Number probability Each of the numbers 0 through 22 is written on a piece of paper and all of the pieces of paper are placed in a hat
Find the value of y so that the line through the pair of points (-2, 3) and (4, y) has the slope of -3.
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