This problem really should have the image attached, as we are not quite sure what the radius of the cone is, nor are we sure about how deeply the cone-shaped hole is bored into the cube. When I did this, I just assumed that the radius of the cone was half the length of the cube which is 3.5, and I assumed that the height of the cone was the same as the height of the cube which is 7. So the volume for the cube itself is 7*7*7=343. Now we have to subtract from that the volume of the cube, which has a formula of

If we fill in those values I'm assuming to be accurate, our formula then looks like this:

which equals 89.752 If we subtract the volume of the cone from the volume of the cube, we will get that volume of what's left is
Answer:
Step-by-step explanation:
hypotenuse (h) = 9.4
base(b) = 1.9
cos x = b/h
cos x = 1.9/9.4
x = cos ^-1 ( 1.9/9.4)
x = 78.3°
hope it will help :)
GUACAMOLE GUACAMOLE GUACAMOLE GUACAMOLE GUACAMOLE GUACAMOLE GUACAMOLE
The correct answer is 2x(5x^2+4x-3)
B is your answer.
Because 7 times 8 is 56 and 7 times 3 is 21.