Solve the problem.The flow F of a fluid in a plane is illustrated below. At which point or points would
point out from the page?
A. A
B. C
C. A and C
D. B
Answer: A
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Write as a decimal number rounded as indicated.0.; Round to the nearest hundredth.
A. 0.92 B. 0.930 C. 0.929 D. 0.93
Provide an appropriate response.What conditions, when present, are sufficient to conclude that a function f(x) has a limit as x approaches some value of a?
A. f(a) exists, the limit of as
from the left exists, and the limit of
as
from the right exists.
B. Either the limit of as
from the left exists or the limit of
as
from the right exists
C. The limit of as
from the left exists, the limit of
as
from the right exists, and at least one of these limits is the same as f(a).
D. The limit of as
from the left exists, the limit of
as
from the right exists, and these two limits are the same.
Factor, if possible.15x2 - 19xy + 6y2
A. (3x - 2y)(5x + 3y) B. (3x - 2y)(5x - 3y) C. (3x + 2y)(5x - 3y) D. (3x + 2y)(5x + 3y)
Simplify.
A.
B. 1
C. 36
D.