00:00
00:15
00:20
00:32
00:47
01:12
01:21
01:34
01:54
02:12
02:17
02:29
03:05
03:11
03:25
03:42
03:52
03:57
04:14
04:20
04:33
05:24
The lecture Scientific Notation Example and Unit Analysis by Jared Rovny is from the course Methods and Common Calculations. It contains the following chapters:
Which of the following is the correct way to rewrite 65,000,000 × 15,000/2,300?
To calculate force (F) we have to multiply mass times acceleration. What is another way to write this? Note that brackets around a variable mean “units of” that variable, where we have [x]=meters, [m]=kilograms, [t]=seconds, [v]=meters/second, [a]=meters/second2.
If a quantity called “Force” has units of (kilograms∙meters/second2), which of the following could be a valid equation for the Force squared, F^2? Note that brackets around a variable mean “units of” that variable, where we have [x]=meters, [m]=kilograms, [t]=seconds, [v]=meters/second, [a]=meters/second2.
What is another way to write (2.5 × 1.8/2.7) × 10 ^ 6?
What is another way to write 3,200 × 5,000,000 / 2,500,000,000 in scientific notation?
Complete the equation x = x 0 v0t ___?
Calculating acceleration involves dividing velocity by time. How do you represent this in terms of units?
5 Stars 

5 
4 Stars 

0 
3 Stars 

0 
2 Stars 

0 
1 Star 

0 