Refer to Figure 8.  Your patient injures Muscle #3 on this figure.  What is an action this muscle performs? [a] Identify ONE muscle that could help compensate for this injury during the recovery period. Hint: what other muscles share the actions of this muscle? NAME of Compensatory Muscle: [b]

Refer to Figure 3.  This figure shows an X-ray and a 3-d model of the two major articulations that join limbs to the main axial body – Joint A and Joint B.  Which of these joints would be MOST MOBILE?  Name of Joint: [a] Letter of Joint (A or B): [b] BRIEFLY explain your choice (ie. what makes this joint stable?) including at least two boney landmarks involved in forming this joint: [c] 

Refer to Figure 4.  Your patient has a small fracture at Landmark #25. What is the name for this landmark?: [a] What action would be difficult to do because of this injury? ie. what would a muscle attached here do?: [b]

Refer to Figure 9.  Your patient is able to flex and extend their shoulder but is having severe pain when attempting to adduct their shoulder, especially against resistance.  What muscle did your patient likely injure?: [a]  What numbered arrow points to this muscle?: [b] 

Refer to Figure 4.  Your patient has a small fracture at Landmark #20. What is the name for this landmark?: [a] What action would be difficult to do because of this injury? ie. what would a muscle attached here do?: [b]

A randomized block design was developed with 6 treatments and 7 blocks. In the ANOVA table for this setup, what are the degrees of freedom for the following? Sum of Squares Error: [sse] Sum of Squares Total: [sst]

Find the arc length of the curve x=5t-4, y=12t-1 with5≤t≤8.

Find the area of the region outside r=8+8sinθ, but inside r=24sinθ. Round to the nearest whole number.

Find the arc length of the polar curve described by r=8+8cosθ.

Find the volume of the solid of revolution. The region in the first quadrant bounded by f(x) = -1×2+6x+16, x= 0, and y=0  is rotated about the y-axis. Find the volume of the solid of revolution. Round your answer to the nearest whole number.