I can tell you one. Must have particles
Answer:
636 balloons
Explanation:
If we assume that helium gas follows an ideal gas behaviour, we can use the ideal gas law to solve this problem as follows:
- We consider two different states, the initial given by the conditions of the problem statement and the final, when the tank reaches atmospheric pressure and it's no longer able to fill balloons:

- To find out what would be this volume 2, we use the Boyle's Law:

- Now we find the available volume to fill the balloons by substracting both, volume 2 and volume 1:

- Finally, we determine the quantity of ballons by dividing that available volume between the volume of each ballon:

The constant variable is the math problems, the dependent variable is the calculators, and the independent variables are the students
Answer:The speed of a wave is dependant on four factors: wavelength, frequency, medium, and temperature.
Explanation:
Answer: The answer is B.Sonar and C.Radar
Explanation:
They are both just like an echo which is the main things that uses reflected sound waves. They are basically like synonyms for echo.