Questions LLC
Login
or
Sign Up
Ask a New Question
Mathematics
Calculus
Find the continuity of the region bounded by the two curves. y=x^2 and y=3x?
1 answer
I don't know what you mean by "find the continuity",
The two curves intersect ay x = 0 and x = 3
You can
ask a new question
or
answer this question
.
Similar Questions
Consider the given curves to do the following.
64 y = x^3, y = 0, x = 4 Use the method of cylindrical shells to find the volume V
Top answer:
shells are just cylinders, so v = ∫[0,1] 2πrh dy where r = 1-y and h = 4-x = 4-4∛y v =
Read more.
The curves y=sinx and y=cosx intersects twice on the interval (0,2pi). Find the area of the region bounded by the two curves
Top answer:
To find the area bounded by the curves \(y=sin(x)\) and \(y=cos(x)\) between the points of
Read more.
The curves y=sinx and y=cosx intersects twice on the interval (0,2pi). Find the area of the region bounded by the two curves
Top answer:
Answer A=0
Read more.
Use a graph to find approximate x-coordinates of the points of intersection of the given curves. Then find (approximately) the
Top answer:
for some nice graphing, with scalable axes, go to https://rechneronline.de/function-graphs/ Type in
Read more.
The region R is the region in the first quadrant bounded by the curves y=x^ 2 -4x+ 4, x = 0 , and x = 2, as seen in the image
Top answer:
∫ ( x² - 4 x + 4 ) dx = x³ / 3 - 4 x² / 2 + 4 x + C ∫ ( x² - 4 x + 4 ) dx = x³ / 3 - 2 x²
Read more.
Sketch the region bounded by the curves y = x^2, y = x^4.
1) Find the area of the region enclosed by the two curves; 2) Find the
Top answer:
The region bounded by the two curves is between x = -1 and x = +1. Plot the two curves and you will
Read more.
Find the volume V of the solid obtained by rotating the region bounded by the given curves about the specified line.
y = 5x^2, y
Top answer:
Given the region shown at http://www.wolframalpha.com/input/?i=plot+y%3D5x^2%2Cy%3D5x and recalling
Read more.
1. Consider the region bounded by the curves y=|x^2+x-12|, x=-5, and x=5 and the x-axis.
A. Set up a sum of integrals, not
Top answer:
Since y < 0 for -4 < x < 3, ∫[-4,-4] y dx + ∫[-4,3] -y dx + ∫[3,5] y dx Now just plug in the
Read more.
Consider the region bounded by the curves y=e^x, y=-e^x, and x=1. Use the method of cylindrical shells to find the volume of the
Top answer:
To find the volume using the cylindrical shells method, we need to integrate the shell volume over
Read more.
The region R is the region in the first quadrant bounded by the curves y = x^2-4x+4, x=0, and x=2.
Find a value h such that the
Top answer:
.4126
Read more.
Related Questions
Find the volume of the solid obtained by rotating the region bounded by the curves y=cos(x), y=0, x=0, and x=π/2 about the line
Find the area of the region bounded by the curves y^2=x, y-4=x, y=-2 and y=1
(Hint: You'll definitely have to sketch this one on
Find the area of the region bounded by the curves y = x^(-1/2), y = x^(–2), y = 1, and y = 3.
a) (1/2)(3)^1/2 + (4/3) b)
Find the area of the region bounded by the curves y = sin x, y = csc^2x, x = pi/4, and x = (3pi)/4.
Find the volume V of the solid obtained by rotating the region bounded by the given curves about the specified line.
y = 8 sin x,
Find the area of the region bounded by the curves y=12-x^2 and y=x^2-6.
Hint:The answer should be a whole number.
Use the method of cylindrical shells to find the volume V generated by rotating the region bounded by the given curves about the
Let A be the region bounded by the curves y=x^2-6x+8 and y=0, find the volume when A is revolved around the x-axis
x = (y − 9)2, x = 16; about y = 5
the region bounded by the given curves is rotated about the specified axis Find V of the
Find the volume of the solid obtained by rotating the region bounded by the curves
y = x^8, y = 1 about the line y = 5.