For this question, answer it on your work paper. In the box below, type “complete” when finished. Make sure to show all of your work Consider the following reaction: A(g) + 3 B(g) ⇄   3 C(g) + 3 D(g) If 2.00 atm of compound A, and 2.00 atm of compound B are added to an empty container and allowed to react, what is Kp for the reaction if at equilibrium compounds C and D have a partial pressure of 1.20 atm?

Write the K expression/equation for the following reaction.  Notice which K is asked for.     Kc for 2 AB(s) +  2BC3(g)   ⇄   2 AC2(g) + 4BC (s)

For this question, answer it on your work paper. In the box below, type “complete” when finished. Make sure to show all of your work Consider the following reaction: 3 A(g) +  2 B(g)  ⇄   2 C(g) + 2 D(g) If 4.00 atm of compound A, and 4.00 atm of compound B are added to an empty container and allowed to react, what is Kp for the reaction if at equilibrium compounds C and D have a partial pressure of 1.20 atm?

For this question, answer it on your work paper. In the box below, type “complete” when finished. Make sure to show all of your work. Consider the following reaction for which Kc = 0.11 at 298K:  2AB2(g) ⇄  2AB(g) + B2(g) If 0.600 mol of AB2(g), 0.400 mole AB(g) and 0.750 mol B2(g) are mixed in a 5.00-L flask at 298K, determine the direction in which the reaction will proceed to reach a state of equilibrium.  Justify your answer.    

Write the K expression/equation for the following reaction.  Notice which K is asked for.    Kc for 2 AB(g) +  B2(s)   ⇄   2 AB2(g)

Ruffini endings are located on the flexion side of the joint and respond to extreme ROM into extension and rotation.

Write the K expression/equation for the following reaction.  Notice which K is asked for.   Kp for  2 AB(s) +  B2(s)   ⇄   2 AB2(g)

Provide a numerical equation and answer that shows how to calculate Kc for the following reaction at 33.2 °C.     5AB2(g)  ⇄  A5(g) + 5B2(g)         Kp = 7.63×106 at 33.2 °C

All of the follow are sources of incumbent advantages except

According to the sliding filament theory during muscular contraction which component flexes causing the thick and thin filaments to slide over top of one another, shortening the sarcomere and resulting in contraction.