Use Euler's method to approximate the solution. Also find the exact solution. Round your answers to four decimal places.Use Euler's method with h = 0.5 to approximate y(5) given that y' = 2y2/
and y(1) = -1 . Also find the exact value of y(5).
A. y(5) ? -0.0879; the exact solution is y(5) = -0.1893
B. y(5) ? 0.0821; the exact solution is y(5) = -0.1601
C. y(5) ? -0.1949; the exact solution is y(5) = -0.2594
D. y(5) ? -0.1482; the exact solution is y(5) = -0.2224
Answer: C
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Solve the problem.If v = 2i - 4j - 5k and w = 5i + 6k, then evaluate v × w.
A. -24i + 13j - 20k B. 20i + 24j + 37k C. 20i + 40j - 8k D. -24i - 37j + 20k
Add and write the resulting polynomial in descending order of degree.(2n5 + 7n3 + 8n) + (5n5 + 6n3)
A. 7n5 - 13n3 + 8n B. 7n5 - 13n3 - 8n C. 7n5 + 13n3 - 8n D. 7n5 + 13n3 + 8n
Provide an appropriate response.A rectangular solid and a circular cylinder have the same volume and the same height. The base of the rectangular solid is a square. Which (if any) of the following statements are true?(i) The rectangular solid and the cylinder have the same base area.(ii) The rectangular solid has a greater base area than the cylinder.(iii) The side length of the square base of the rectangular solid is equal to the diameter of the cylinder.(iv) The side length of the square base of the rectangular solid is less than the diameter of the cylinder.
A. (ii) and (iii) B. (i) and (iii) C. (ii) D. (i) and (iv)
Find the value of the expression.
A. 
B. 1
C. 6
D. 