Evaluate the integral.
dx
A. 
B. 
C. 
D. 2
Answer: A
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Solve the initial value problem.Differential Equation: 
= i + (7t3 - 5t)j + 
kInitial Condition: r(0) = 2j + (ln 6)k
A. r(t) = ti + 
j + ln(t + 6)k
B. r(t) = i + 
j + (ln 6)k
C. r(t) = ti + 
j + (ln t)k
D. r(t) = ti + 
j + (ln 6)k
Find the vertices and locate the foci for the hyperbola whose equation is given.y = ± 
A. vertices: (-
, 0), (
, 0)
foci: (-2
, 0), (2
, 0)
B. vertices: (0, -
), (0, 
)
foci: (0, -2
), (0, 2
)
C. vertices: (-6, 0), (6, 0)
foci: (-
, 0), (
, 0)
D. vertices: (-6, 0), (6, 0)
foci: (-2
, 0), (2
, 0)
Add or subtract as indicated and write the result in standard form.8i + (-7 - i)
A. 7 - 7i B. 7 - 9i C. -7 + 9i D. -7 + 7i
Evaluate the expression according to the replacement value given.
; replace p with 3 and t with 4.
A. 9 B. 1 C. 12 D. 4