Bachelor’s Degrees The number of bachelor’s degrees conferred in mathematics and statistics in year x can be approximated by y = 667 x + 12 , 403 where x = 0 corresponds to 2003, x = 1 corresponds to 2004, and so on. (Source: U.S. National Center of Education Statistics.) a. Approximately how many bachelor’s degrees in mathematics and statistics were awarded in 2007? b. Assuming that the model continues to hold, approximately when will the number of bachelor’s degrees in mathematics and statistics awarded exceed 25,000?
Bachelor’s Degrees The number of bachelor’s degrees conferred in mathematics and statistics in year x can be approximated by y = 667 x + 12 , 403 where x = 0 corresponds to 2003, x = 1 corresponds to 2004, and so on. (Source: U.S. National Center of Education Statistics.) a. Approximately how many bachelor’s degrees in mathematics and statistics were awarded in 2007? b. Assuming that the model continues to hold, approximately when will the number of bachelor’s degrees in mathematics and statistics awarded exceed 25,000?
Solution Summary: The author analyzes how the number of bachelor's degree conferred in mathematics and statistics in the year 2007 is expressed by the linear equation y=667x+12403.
Bachelor’s Degrees The number of bachelor’s degrees conferred in mathematics and statistics in year x can be approximated by
y
=
667
x
+
12
,
403
where
x
=
0
corresponds to 2003,
x
=
1
corresponds to 2004, and so on. (Source: U.S. National Center of Education Statistics.)
a. Approximately how many bachelor’s degrees in mathematics and statistics were awarded in 2007?
b. Assuming that the model continues to hold, approximately when will the number of bachelor’s degrees in mathematics and statistics awarded exceed 25,000?
3. Differentiate the following functions. Show your work where applicable.
a) y = e³x
b) f(x)=2 cos(5x)
c) y =
1
-
2
d) y = In|secx|
e) f(t) = t² e√t
f) f(x) =
1+x
x sin x
3
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