Gail works for Ice Cream To-Go. She needs to fill the new chocolate dip cones completely with vanilla ice cream, so that it is level with the top of the cone. Gail knows that the radius of the inside of the cone top is 22 millimeters and the height of the inside of the cone is 135 millimeters. Using 3.14 for , how much vanilla ice cream will one chocolate dip cone hold when filled to be level with the top of the cone? 33,434.72 cubic millimeters 139,887 cubic millimeters 3,108.6 cubic millimeters 68,389.2 cubic millimeters
I WILL FAN AND MEDAL!!!!
Do you know the formula of a cone?
https://www.google.com/search?q=surface+area+definition&oq=surface+area+de&aqs=chrome.1.69i57j0l5.5665j0j9&sourceid=chrome&es_sm=93&ie=UTF-8#q=area%20of%20a%20cone%20calculator I think that this is what you need to solve the problem
no that's not for the whole cone
i dont think so i just did the work and got 10809.80003737097
68423.888 os this an answer @smart8thgrader
@stephaniehoran23 that's not even an answer choice and don't give direct answers. It's agaisnt the CoC.
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