Side MN = 6, side OM = 9, side PQ = 6, and side RP = 9. What side corresponds to side NO and can be used to show that ΔMNO ≅ ΔPQR by SSS? (Enter your answer using letters only)

Timed***how else can the sequence for row 1 be written? notice: square a: 1 penny = 20 square b: 2 pennies = 21 square c: 4 pennies = 22 the sequence formed is geometric, with a1 = , and common ratio r = .

The value √10 and √15 are plotted on the number line

Add the two expressions 3.8b - 7 and 2.9b + 9 enter your answer in simplified form