An athlete is in a boat at point A , 1 4 mi from the nearest point D on a straight shoreline. She can row at a speed of 3 mph and run at a speed of 6 mph . Her planned workout is to row to point D and then run to point C farther down the shoreline. However, the current pushes her at an angle of 24 ° from her original path so that she comes ashore at point B , 2 mi from her final destination at point C . How many minutes will her trip take? Round to the nearest minute.
An athlete is in a boat at point A , 1 4 mi from the nearest point D on a straight shoreline. She can row at a speed of 3 mph and run at a speed of 6 mph . Her planned workout is to row to point D and then run to point C farther down the shoreline. However, the current pushes her at an angle of 24 ° from her original path so that she comes ashore at point B , 2 mi from her final destination at point C . How many minutes will her trip take? Round to the nearest minute.
An athlete is in a boat at point
A
,
1
4
mi
from the nearest point
D
on a straight shoreline. She can row at a speed of
3
mph
and run at a speed of
6
mph
. Her planned workout is to row to point
D
and then run to point
C
farther down the shoreline. However, the current pushes her at an angle of
24
°
from her original path so that she comes ashore at point
B
,
2
mi
from her final destination at point
C
. How many minutes will her trip take? Round to the nearest minute.
5
Use the method of disks to find the volume of the solid that is obtained
when the region under the curve y = over the interval [4,17] is rotated
about the x-axis.
3. Use the method of washers to find the volume of the solid that is obtained
when the region between the graphs f(x) = √√2 and g(x) = secx over the
interval ≤x≤ is rotated about the x-axis.
4. Use cylindrical shells to find the volume of the solid generated when the
region enclosed by the given curves is revolved about the x-axis.
y = √√x, y = 0, y = √√3
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