I want to finish out our discussion on families from a macrosystem view. Please reflect on the following questions regarding your personal views. Please attach your 1 page refelction in a word document or type directly into the given space. If you have any questions please email me.
1. What do you think is the governments role in shaping our definition of family in society? Make sure you elaborate why you feel this way.
2. What current family policies that are in place (enactment of the Family and Medical Leave Act (FMLA), universal preschool (head start), etc) do you think has benefited families the most. You can cite any family policy. make sure you elaborate why you feel this way
3. If you were making decisions, what reforms should be established? what criteria should be used determine best policy? Make sure you elaborate why
4. How do you believe family policies have have had a positive and a negative impact on families (2 part question). make sure you elaborate why
While these are your opinions make sure you back up your arguments with statistics, facts, reliable resources etc.

Please answer the following questions in complete paragraphs (at least 3 and APA)
Chapters 9 and 10
1. Describe how educators can incorporate principles of Universal Design for Learning (UDL) to modify or adapt instruction to meet the academic needs of students.
2. Summarize key research findings on effective instruction and intervention for students with ASD in reading, writing, and mathematics, and explain how these strategies can be implemented.
3.Why are adapted play materials beneficial for individuals with ASD?
4.Describe functional play ans symbolic play. Provide an example for each one.
5.Describe the characteristics of object manipulation in children with autism.

MATH 182 TEST #2
SHOW ALL WORK NEATLY WHERE APPROPRIATE
3 x 5 Notecard O.K.  Time Limit: 3 hrs
1. A. An inflection point of a function is a point where its ______________
changes.
B. You’re trying to find an interval where the graph of a function f
would be both increasing AND concave down. Which pair of
conditions would be used to determine the interval?
a.
f f     ( ) 0 ( ) 0 x AND x
b.
f f     ( ) 0 ( ) 0 x AND x
c.
f f     ( ) 0 ( ) 0 x AND x
d.
f f     ( ) 0 ( ) 0 x AND x
C. True/False _____ Knowing where a function is increasing and
decreasing gives information about any inflection point the function
might have.
2. Sketch a graph of a function whose domain is ℝ, and which is
differentiable (has a derivative) at all but four points on its domain.
3. Sketch a graph that satisfies ALL of the following properties:
a. Its domain is ℝ.
b. It’s increasing on ( 0).
c. It’s decreasing on (0, ).
d. It has no concavity on ( 0).
e. It’s concave up on (0, ).
f. It has a derivative everywhere except the origin.
4. Consider the graph of the function
3 2
y x x x     2 10 28 4 , and
consider the point on the graph where x = 1. Use Calculus to answer
the following:
A. Is the graph increasing or decreasing at the point? ______________
B. Is the graph concave up or concave down at the point? ____________
5. Determine the intervals of concavity:
1 3 2 5
3
y x x x       7
Concave UP: _________________
Concave DOWN: _________________
6. Given the functions
S(v) = v
3/2
v(t) = t
2
Find:
dS
dt
____________________
7. Sketch a graph which satisfies ALL of the following properties:
a. x-intercept at (2, 3)
b. Increasing on (2, )
c. Decreasing on (, 2)
d. Concave down on ℝ
8. The quantity produced by a worker t hours after the beginning of their
shift is given by
1 3 2
6
Q t t t t ( ) 5 3 9    
. For what value of t does the
production reach the point of diminishing returns? _______________
9. In an epidemic, after t weeks, N new cases will be reported, where
2
( )
25
N t t
t


At what time will the epidemic be at its worst? ________________
10. Consider the function:
6 3
2 5
x
y
x
 

a. Domain: _______________ b. x-intercept: _____________
c. y-intercept: _____________ d. Vertical asymptote: ___________
e. Horizontal asymptote: ___________
11. Sketch a graph which satisfies ALL of the following properties:
a. Domain = ℝ
b. The derivative is 0 at the origin.
c. Increasing on (, 2) (0, 2)
d. Decreasing on (2, 0) (2, )
12. The Demand function as a function of the price, p, is given by:
10 D p( )
p

The Price function as a function of time, t, (in days), is given by
3 p t t ( ) 5 
At what rate will the demand be changing with respect to time 10 days
from now?
_______________
13. Consider the following Cost function:
2 C x x x ( ) 3 7 4   
a. Find the exact cost of producing the 5th item. _____________
b. Use the Marginal Cost function to approximate the cost of
producing the 5th item.
________________
14. Given the Demand function
p(x) = 3x
2
+ 2x + 7
find the Marginal Revenue function. ____________________________
15. Find A and B so that the graph of the function
6
5
Ax y
Bx



will have a vertical asymptote of x = 1 and an x-intercept of (3, 0).
___________________________
16. Each side of a cube is increasing at a rate of 19 m/s. How fast is the
volume of the cube increasing at the moment when the side is 2 m?
___________________
17. The surface area of a sphere is increasing at the rate of 7 m
2
/s. How fast
is the radius of the sphere increasing at the moment when r = 6? Leave
your answer in exact form.
[Surface Area = 4r
2
]
Be sure to include the proper units in your answer. __________________
18. Find the equation of the tangent line to the curve x
2
+ xy
3
+ y = 69 at
the point (1, 4).
________________________________________
19. Consider the following demand function:
q = 4p
2 + 161
a. Find E(p), the price elasticity of demand. ______________________
b. Calculate E(p) when p = $6. _______________
c. Interpret the answer to b.
d. Which level of elasticity does this problem imply? ________________
e. What does the level of elasticity mean in terms of the sensitivity to a
price increase?
20. Find two positive numbers x and y whose sum is 105, and such that the
quantity xy
6
is as large as possible.
______________________
21. A farmer is building a rectangular horse corral using 1000 ft of fence.
One of the sides of the corral is bordered by a river, so no fence needs to
be built there. Find the dimensions of the corral that will produce the
maximum area.
_________________________
22 – 23. Consider the function:
2 4
12 y
x 
 
a. What is the domain of the function? ______________
b. What is the x-intercept of the function? ______________
c. What is the y-intercept of the function? ______________
d. Find the vertical asymptote(s) of the graph. ____________
e. Find the horizontal asymptote(s) of the graph. ____________
f. On what interval(s) is the graph increasing? ________________
[Don’t forget to show work.]
g. On what interval(s) is the graph decreasing? ________________
h. Find any extreme points, and state whether it’s a maximum or
a minimum.
______________________________
i. What is the range of the function? ________________
j. SKETCH the graph of the function.
24. In fencing a rectangular region, the unit cost on the length is $7/m, and
the unit cost on the width is $10/m. If the AREA must be 630 m
2
, find
the dimensions of the rectangle that will minimize the total cost.
_____________________________
25. Let Q(p) = 4p
2
− 6p + 8 represent the units of an air pollutant when the
population is p. If the population is currently 4300 people, and if it’s
increasing at a rate of 90 people per year, at what rate is the level of
pollution increasing?

1. Briefly define the following four vices: apathy. buffoonery, rashness, grouchiness

Say whether they represent an excess or defect; then write down the golden mean of each.

1. As per Kant’s second formulation, explain the difference between “treating people as means” versus “treating people merely as a means
2. Suppose both a cultural relativist and a realist agree that “slavery is wrong.” The relativist is Ok they agree; not the realist. Why?