It is: 10 m
To determine if 2750 is a reasonable answer for 917 multiplied by 33, we can estimate the result using rounding. Rounding 917 to the nearest hundred gives us 900, and rounding 33 to the nearest ten gives us 30. Multiplying 900 by 30 gives us 27,000, which is close to 2750. Therefore, 2750 is a reasonable estimate for the product of 917 and 33.
Depends on depth of gravel you plan to put down. For each 1 inch depth: Estimate gravel having a density of 2.7. 150 x 1/12 x 62.4 x 2.7 = 2106 pounds (slightly more than 1 ton) so if you want 3 inches of gravel you need about 3 tons of gravel
should be slightly more
It really depends on what is known about the cone. If you know the volume (v) then depth = 3*v/(pi*r^2). There is more than one way to measure, if all else fails use a ruler.
Because its not true. The reason its not true: 4.23 is .10 more than 4.13
10 meters
10 metres is not just a more reasonable estimate, it is the only estimate that anyone but an ignoramus would make.10 metres is not just a more reasonable estimate, it is the only estimate that anyone but an ignoramus would make.10 metres is not just a more reasonable estimate, it is the only estimate that anyone but an ignoramus would make.10 metres is not just a more reasonable estimate, it is the only estimate that anyone but an ignoramus would make.
A more reasonable estimate would be 15.
It'll be a little more than half. Estimate 87.
54.5 kilograms would be a better estimate.
It'll be a little more than half. Estimate 87.
When looking down into a swimming pool, you are likely to overestimate its depth. This is because of the way light refracts in water, making objects appear closer to the surface than they actually are.
Sure, although 4200 is more reasonable.
No, 2000 kilograms is an unrealistic estimate for a pumpkin. A more reasonable estimate would be around 5-10 kilograms for a large pumpkin.
No. The pressure depends on the depth, and on the density of the liquid, which is presumably more or less the same in this case.
if you are swimming at the same depth the pressure will be the same. Depth affects pressure directly proportionally. That is if you swim deeper the pressure will become greater. If you swim up the pressure will become less. The size of the body of water does not affect pressure. Think of it this way, the further down you swim the more your ears hurt. they hurt because of the increase in pressure.
No 100 is not a reasonable estimate