Find fx(x, y).f(x, y) = x ln (2x + 5y)
A. fx(x, y) = ln (2x + 5y)
B. fx(x, y) = ln (2x + 5y) +
C. fx(x, y) =
D. fx(x, y) = + ln (2x + 5y)
Answer: D
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Express the integrand as a sum of partial fractions and evaluate the integral.dx
A. -
-
+ C
B. 2 ln -
-
+ C
C. - -
+ C
D. -
+ C
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' = 1 + , y(4) = -1, dx = 0.5
A. y1 = -1.2500, y2 = -0.3889, y3 = 1.1444 B. y1 = -1.2500, y2 = -0.2917, y3 = 0.5722 C. y1 = -0.9375, y2 = -0.2333, y3 = 0.3433 D. y1 = -0.6250, y2 = -0.1944, y3 = 0.2861
Evaluate the expression for the given replacement values.x ? y, for x = 4 and y = 37
A. 128 B. 131 C. 248 D. 148
Find the distance d(A, B) between the points A and B.A = (0, 0); B = (4, -9)
A.
B.
C. 97
D. 5