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Super Connect 4 Integration Antigravity Game

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Presentation on theme: "Super Connect 4 Integration Antigravity Game"— Presentation transcript:

1 Super Connect 4 Integration Antigravity Game
Bunny Tiger Heart Creepy Shadow Wrench A B C D E

2 Set up but do not evaluate the integral which would find the Area of the enclosed region.

3 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the x-axis

4 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line y=9.

5 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the y-axis

6 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line x= -5

7 Set up but do not evaluate an integral expression which finds the Area of the shaded region (dx).

8 The shaded region is the base of a solid with cross sections perpendicular to the x-axis in the shape of squares. Set up but do not evaluate an integral expression for the volume of this solid.

9 Set up but do not evaluate an integral expression which finds the Volume of the solid of revolution formed by rotating the enclosed region about the x-axis.

10 Set up but do not evaluate an integral expression which finds the Volume of the solid of revolution formed by rotating the enclosed region about the line y = 10.

11 Set up but do not evaluate an integral expression which finds the Volume of the solid of revolution formed by rotating the enclosed region about the line y = -1.

12 Set up but do not evaluate the integral which would find the Area of the enclosed Pink region.
or

13 Set up but do not evaluate the integral which would find the Area of the enclosed Blue region with respect to y.

14 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed Pink region about the line x=3.

15 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed BLUE region about the line x=7.

16 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed Pink region about the x-axis.

17 Set up but do not evaluate the integral which would find the Area of the enclosed region with respect to X.

18 Set up but do not evaluate the integral which would find the Area of the enclosed region with respect to y.

19 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the x-axis

20 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the y-axis

21 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line y=7.

22 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line x = 3.

23 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line x = -2.

24 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line x = 0.

25 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line y=1.

26 Set up but do not evaluate the integral which would find the Volume of the solid of revolution formed by rotating the enclosed region about the line y = 8.


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