Lesson 5. 2.2 # 1 Use a graph to find the Range of given the domain Ans.: Range is	Lesson 5. 2.2 # 4 Use a graph to find the Range of given the domain Ans.: Range is
Lesson 5. 2.2 # 8 Use a graph to find the Domain and Range of . Ans.: Denominator cannot be zero Domain: Range:	Lesson 5. 2.2 # 15 Find Domain and Range algebraically for . Ans.: Cannot have sort of negatives Domain: x2 - 9 >= 0, so Range: for x above
Lesson 5. 2.2 # 16 Find Domain and Range algebraically for . Ans.: cannot have sort(-) and demon. cannot be zero Domain: x - 4 > 0, so Range: since x is above, y > 0	Lesson 5. 2.2 # 17 Find Domain and Range for . Ans.: Can have cube roots of any negative and positive numbers Domain: is all values of x or Range given x above is all values of y
Lesson 5. 2.2 # 22 Find Domain and Range for . Ans.: demon. Cannot be zero Domain: x cannot be -1 or Range: Since given x above 1 st term never = 0, so y never quite equal 3 so	Lesson 5. 2.2 # 33 Find Domain and Range and other parameters for . (a) p(0) = 50, p(10) = 131, p(50) = 911 (b) Graph between (c) Range is 50 to 1000, since t = 0 give p = 50 and t = 100 give p equal to about 1000 The rabbit population reaches a maximum about t = 100. (d) Smallest p is when t = 0 at p = 50 and as t gets large (0.9)t => 0 so demon. = 1+0 and so p would have its largest value at 1000
Lesson 5. 2.2 # 24 Find Domain and Range from a graph shown. Domain is Range is