How do you graph Boyle’s law? | Socratic, Explain the shape of graph obtained between pressure P and …
Explain the shape of graph obtained between pressure P and …
Sketch the graph of pV vs p when the temperature of the gas is constan , The graph is a straight line through the origin, verifying that the pressure (P) is proportional to (1 / V), verifying Boyles Law. Also all values of p V are the same. P ? 1 / V ? p = k (1 / V) ? When different values of pressure are plotted against the reciprocals of the respective volume (1 / V). This graph justifies Boyles law because the straight line is obtained which passes through the origin.
11/26/2019 · Graph of p against 1/V is A. curve B. straight line C. parabola D. hyperbola. Welcome to Sarthaks eConnect: A unique platform where students can interact with teachers/experts/students to get solutions to their queries.
1/1/2014 · If you use a computer or a calculator, you can tell it to calculate the equation for the line that best fits all the points (the regression line). My computer tells me that the equation is V = 3365.9x or V = 3365.9/p or pV =3365.9. The graph of V against 1/p is a straight line through the origin.
7/5/2009 · Since volume decreases with increasing pressure, we can write V = K(1/ P ) or that Volume is inversely proportional to pressure. Rearranging this equation gives PV = K where P is Pressure, V is Volume, and K is a constant which depends upon the amount of gas and the temperature. Another way of writing Boyle’s Law is that P1V1 = P2V2 where 1 and 2 show two different times for the same sample.
An alternative to Figure 6-6 is to plot P against 1 / V. The resulting graph is a straight line passing through the origin. Use Boyle’s data from Feature Probl , The graph of V against 1/P is a straight line through the origin. This means that the measured volume is INVERSELY PROPORTIONAL to its pressure BOYLE’S LAW. You can calculate the equation for the line that best fits all the points (the regression line). According to my calculations the equation is : V=6185.8 * P?0.0827