WorksheetsUnit 5 Test A Review
Total questions: 13
Worksheet time: 24mins
Which situation could be represented by this graph?
Farmer Yumi's rabbits reproduce so that the population increases exponentially
Farmer Yumi sells 5 of her rabbits every week
Farmer Yumi's rabbits fall ill with a disease that decreases the population exponentially
Farmer Yumi's rabbits reproduce until there are 100 rabbits, then they fall ill with a terrible, deadly disease
Which function matches the graph shown?
f(x)=4(0.6)x
f(x)=4(1.6)x
f(x)=4(1−0.6)x
f(x)=−0.6x+4
Which function matches the graph shown?
f(x)=4(0.6)x
f(x)=4(1.6)x
f(x)=4(1−0.6)x
f(x)=−0.6x+4
Do the values from this table represent an exponential function?
yes, because the outputs increase by a constant rate of change of 2
yes, because the outputs increase by a constant rate of change of 4
no, because the rate of change is not constant
we do not have enough information to know
What are the domain and range of f(x)=6.5(0.85)x ?
x is all real numbers and y>0
x>0 and y>6.5
x>0 and y>0
x≥0.85 and y≥6.5
What is the common ratio for this sequence?
28, 14, 7, 3.5...
2
1/2
-14
-7
What is the explicit rule for this sequence, in function notation?
11, 22, 44, 88...
f(x)=11(2)x−1
f(x)=11(2)x
f(x)=2(11)x−1
f(x)=11x2
What is the recursive rule for this sequence, in function notation?
11, 22, 44, 88,...
f(x+1)=2f(x)
f(x)=11(2)x−1
f(x+1)=11f(x)
f(x+1)=11f(x)2
Which TWO functions represent the geometric sequence shown in the graph?
f(x+1)=2f(x); f(1)=3
f(x)=3(2)x−1
f(x)=3(2)x
f(x+1)=3f(x); f(1)=3
Which function represents the value of this car after x years?
f(x)=42000(0.85)x
f(x)=35700(1−0.15)x
f(x)=42000(0.15)x
f(x)=42000(1+0.15)x
Which TWO statements are true about this graph?
The decay rate is 50% because each output is 50% of the previous output.
The decay rate is 5 because the outputs decrease by 5.
The initial value is 10 because that is the y-intercept.
The initial value is 5 because that's where x=1.
The half-life of strontium-90 is 25 years. How much strontium-90 will remain after 100 years if the initial amount is 4.0g? Use the function f(t)=m(0.5)ht , where m is the initial mass, t is the number of years, and h is the length of the half-life.
3.0g
0.25mg
0.3g
0.25g
