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Adduction, Abduction, extention, flexion
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Terms in this set (15)
latissimus dorsi
shoulder adduction
deltoid
shoulder abduction
erector spinae
spinal extension
abdominals
spinal flexion
bicep
elbow flexion
tricep
elbow extension
hamstrings
knee flexion
quads
knee extension
gluteus medius
hip abduction
tensor facia lat
hip adduction
gluteus maximus
hip extension
psoas group
hip flexion
soleus
plantar flexion
tibialis anterior
dorsi flexion
gastronemius
plantar flexion
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INTEGRATED MATH
Solve this problem by defining one variable and then writing and solving an equation. Write your solution in a sentence. West High School's population is 250 students fewer than twice the population of East High School. The two schools have a total of 2858 students. How many students attend East High School?
ALGEBRA2
Chelsea dropped a bouncy ball off the roof while Nery recorded its rebound height. The table shows their data. Note that the 0 in the "Bounce " column represents the starting height. To what family does the function belong? Explain how you know. b. Show the data as a sequence. Is the sequence arithmetic, geometric, quadratic, or something else? Justify your answer. $$ \begin{matrix} \text{Bounce} & \text{Rebound Height}\\ \text{0} & \text{800 cm}\\ \text{1} & \text{475 cm}\\ \text{2} & \text{290 cm}\\ \text{3} & \text{175 cm}\\ \text{4} & \text{100 cm}\\ \text{5} & \text{60 cm}\\ \end{matrix} $$
ALGEBRA2
You are making an arrangement of cubes in concentric rings for a sculpture. The number of cubes in each ring follows the pattern below. 1, 9, 17, 25, 33, ... a. Is this an arithmetic sequence? Explain. b. What are the next three terms? c. If the sequence continues to the 100th term in this pattern, what will that term be?
ALGEBRA2
Suppose that you inherit $10,000. The will states how you must invest the money. Some (or all) of the money must be invested in stocks and bonds. The requirements are that at least$3000 be invested in bonds, with expected returns of $0.08 per dollar, and at least$2000 be invested in stocks, with expected returns of $0.12 per dollar. Because the stocks are medium risk, the final stipulation requires that the investment in bonds should never be less than the investment in stocks. How should the money be invested so as to maximize your expected returns?