Find the indefinite integral.
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Solve the problem.Find the tangent line(s) at the pole for the curve 
A. ? = 0 (y = 0), ? = 
[y = (tan
)x], ? = 
[y = (tan
)x]
B. ? = 
[y = (tan
)x], ? = 
(x = 0), ? = 
[y = (tan
)x]
C. ? = 0 (y = 0), ? = 
[y = (tan 
)x], ? = 
[y = (tan 
)x], ? = 
[y = (tan 
)x], ? = 
[y = (tan 
)x]
D. ? = 
[y = (tan 
)x], ? = 
[y = (tan 
)x], ? = 
(x = 0), ? = 
[y = (tan 
)x], ? = 
[y = (tan 
)x]
Simplify the expression by multiplying. -3(-5x2)
A. -15x2 B. 15x2 C. 8x2 D. -8x2
Arrange the polynomial in descending powers of the variable. Then find its degree and leading coefficient.-9x + 3 + 7x2
A. -9x2 - 7x + 3, degree: 2, leading coefficient: -9 B. -7x2 - 9x + 3, degree: 2, leading coefficient: -7 C. 7x2 - 9x + 3, degree: 2, leading coefficient: 7 D. 7x2 - 12x, degree: 2, leading coefficient: 7
Solve triangle ABC. If necessary, round the answer to the nearest tenth.A = 29.2°, B = 28.2°, a = 21.0 feet
A. C = 123.7°, b = 20.3 ft, c = 36.3 ft B. C = 122.7°, b = 20.3 ft, c = 36.3 ft C. C = 123.7°, b = 36.3 ft, c = 20.3 ft D. C = 122.7°, b = 36.3 ft, c = 20.3 ft