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Q: 2. Find_lim (3x³ + √9x6 − 2x³ ) ∞-1x 2
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Q: b. C. x√5x-1 (b) lim x-1 x-3 (c) lim x-4 3x - 12 |x4|
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Q: 4. Find the Laplace transform of following functions: (i) (ii) (iii) f(t) = 20 f(t) = t - 2et f(t)=…
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Q: Find and draw the domain of the partial derivatives əm ¹ of m(x, y) = √x − y + √x+y. əx
A: We can find partial derivative of the given function .
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Q: Determine whether the function G(x,y) { Is xy2/3 30-7x3, if (x,y) = (0,0) √√√x+2y³ if (x,y) = (0,0)…
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Q: 2. Use the different differentiation rules and formulas to determine the derivative of the following…
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Q: ) If the matrix A= [4 2 1; 1 5 9; 3 8 7], find: · A' - A(3,1) - size(A) - A(:,2)= [] Inv(A)
A: Given that A=[4 2 1; 1 5 9; 3 8 7] To find in MatLab: A'=? inv(A)=? size(A)=? A(:,2)=[]
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Q: Given that f(x) = (x-7)2 and g(x) = 7 - 4x, find: a) (f + g)(-3)- b) (f-g)(-3)- c) (fg)(-3)- d)…
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- Find the exact volume of the solid that results when the rectangular region with vertices at 0, 0, 6, 0, 6, 4 and 0, 4 is revolved about the a x-axis b y-axisThe tin can shown at the right has the indicated dimensions. Estimate the number of square inches of tin required for its construction. HINT: Include the lid and the base in the result.Find the exact volume of the solid that results when the triangular region with vertices at 0, 0, 6, 0 and 6, 4 is rotated about the a x-axis b y-axis
- For question 3, find the volume of the solid that results when the shaded region is revolved about the indicated axis.If you fit the largest possible cone inside a sphere, what fraction of the volume of the sphere is occupied by the cone?In the quest for the perfect donut, you decide that to make it, you're going to rotate the graph of x2+y2=4 around the line x=4. What is the volume of this shape?
- Solve the following problems on solids and circles. Draw the figure. 3. Find volume of the largest regular pyramid of square base that can be cut from s cube of edge “a” meters. What is its total surface area? 4.How far from the top must you cut a conical tent in order to cut cloth(material) in half?IN-N-OUT manufacturer of food-storage containers makes cylindrical can with a volume of 500 milliliters. What dimensions (height and radius) will minimize the material needed to produce each can, that is, minimize the surface area?For a closed rectangular box, with a square base x by x cm and height h cm, find the dimensions giving the minimum surface area, given that the volume is 3 cm3. What are the exact answers for x and h?
- With α> 0, the circle of (x-2α) square + y square = 4α is rotated around the line x = -1. A torus is formed as a result of the rotation. Since the volume of the torus formed is 24π square, calculate the value of α.You are to construct a closed rectangular box with volume 27cm^3. If the base of the box is x by x cm and the height is h cm, what dimensions minimize the surface area of the box?5.3 problem 54 FIND THE VOLUME OF THE DESCRIBED SOLID S