1. 18 Days

2. Four Days

4.  Definition of the n th root:

7.  Lets start with a few familiar examples:

9. 123456789101112131415 x 2 x 3 x 4 x 5

10.  pg 372 (# 1-27 odd)

11. Three Days

13.  For a Radical Expression to be in simplest for the following conditions must be met: ◦ No perfect nth power factors, other than 1. ◦ No fractions in the radicand. ◦ No radicals in the denominator.

17.  Rationalizing the denominator of an expression is the process of re-writing so that there are no radicals in any denominator and there are no denominators in any radical.

19.  pg 377 (# 1-35 odd)

20.  Practice 7.2 WS (1-33 odd, 34)

21.  Practice 6-5 (#1-35 odd) - Glencoe

22. Three Days

23. Three Days

25.  First of all, what is a rational number?  It’s a number that can be written as a fraction of integer values.

28.  pg 388 (# 1-25 odd, 39-49 odd)

29. Three Days

30.  Solve the following radical expression:

33.  1. Convert the radical to rational exponents.  2. Isolate the “radical” part of the equation.  3. Raise both sides of the equation to the reciprocal power of the rational exponent.  4. You’ve now “cleared” the radical, solve using the appropriate method for the resulting equation.

36.  The maximum flow of water in a pipe is modeled by the formula Q=Av, where A is the cross sectional area of the pipe, v is the velocity of the water, and Q is the maximum volume of water than can flow through the pipe per minute.  Find the diameter of a pipe that allows a maximum flow of 50 cubic feet per minute at a velocity of 600ft/min. Round to the nearest inch.

37.  pg 394 (# 1-25 odd)

38.  Practice 7.5 WS (#2-32 Even)

39.  Practice 6-7 WS (# 2-22 even) - Glencoe

40. Three Days

41.  Parent:  Shift up k units:  Shift down k units:  Shift right h units:  Shift left h units  Combined Shift: ◦ (right h units, up k units)

42.  Parent:  Reflection in x-axis:  Vertical Stretch a>1  Vertical Shrink 0<a<1  Horizontal Stretch 0<c<1 :  Horizontal Compression c>1:  Combined Transformation:

43. -Name of Family -Parent Equation -General Equation -Locator Point -Domain-Range xy 00 11 42 93 164

44. -Name of Family -Parent Equation -General Equation -Locator Point -Domain-Range xy -8-2 00 11 82

49.  https://www.desmos.com/calculator/renedj48tv https://www.desmos.com/calculator/renedj48tv

50.  pg 417 (# 1-23 odd)

51.  Practice 7.8 WS (# 1-15 odd, 28, 29, 31, 35, 37)