Use Euler's method to calculate the first three approximations to the given initial value problem for the specified increment size. Round your results to four decimal places.y' = -x(1 - y), y(2) = 2, h = 0.2
A. y1 = 4.0000, y2 = 30.1600, y3 = 39.8368
B. y1 = 2.4000, y2 = 3.0160, y3 = 3.9837
C. y1 = 0.4000, y2 = 1.5080, y3 = 1.9918
D. y1 = 1.6000, y2 = 6.0320, y3 = 7.9674
Answer: B
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A. Rational B. Irrational
Arrange the polynomial in descending powers of the variable. Then find its degree and leading coefficient.3y - y7 + 1.7y3 + 13
A. -y7 + 1.7y3 + 3y + 13, degree: 7, leading coefficient: -y B. 13 + 3y + 1.7y3 - y7, degree: 1, leading coefficient: 13 C. -y7 + 1.7y3 + 3y + 13, degree: 11, leading coefficient: -1 D. -y7 + 1.7y3 + 3y + 13, degree: 7, leading coefficient: -1
Use transformations to graph the function.y = -5 sin (x + 
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A. 
B. 
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Find the approximate change in z when the point 
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