22. find the area of the surface generated by revolving the
parametric curve about the y-axis.
x = 2 sin t + 1 , y = 2 cos t + 5 , (0) less than or equal to
(t) less than or equal to (pi/4)
Use a double integral to find the area of the region. The region
inside the cardioid r = 1 + cos(θ) and outside the circle r = 3
cos(θ). Can someone explain to me where to get the limits of
integration for θ? I get how to get the pi/3 and -pi/3 but most
examples of this problem show further that you have to do more for
the limits of integration but I do not get where they come
from?
Find an approximation of the area of the region R under
the graph of the function f on the interval [1, 3]. Use
n = 4 subintervals. Choose the representative points to be
the right endpoints of the subintervals.
f(x)=6/x
Find the area of the region under the graph of the function
f on the interval [3, 7].
Find the area of the region under the graph of the function
f on the interval [-27, -1].
Find the area of...
Consider the value of t such that 0.025 of the area under the
curve is to the left of t.
Step 2 of 2: Assuming the degrees of freedom equals 26,
determine the t value. Round your answer to three decimal
places
Consider the value of t such that 0.01 of the area under the
curve is to the left of t.
Step 2 of 2 :
Assuming the degrees of freedom equals 10, select the t value
from the t table.
Consider the value of t such that 0.1 of the area under the
curve is to the right of t.
Step 2 of 2 :
Assuming the degrees of freedom equals 13, select the t value
from the t table.
Consider the value of t such that 0.025 of the area under the
curve is to the left of t. Step 2 of 2 : Assuming the degrees of
freedom equals 19, select the t value from the t table.