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Mathematics 12 Online
OpenStudy (anonymous):

http://www.ms.uky.edu/~ma123/ Go to Old Exams on the left Then click Exam 3 with answers from the fall of 2012 (Supposed to say fall 2011 but he made a mistake)

OpenStudy (anonymous):

Why is 13 A NOT C?

OpenStudy (anonymous):

@amistre64 @arcticf0x @Callisto @jhonyy9 @KingGeorge @LoveYou*69 @myininaya @phi

OpenStudy (kinggeorge):

Using the formula on http://en.wikipedia.org/wiki/Trapezoidal_rule we have that the area is about equal to \[{1 \over 2}\cdot ((18+23)+(23+24))\]Which equals \[{88 \over 2}=44\]

OpenStudy (callisto):

Integral = area under the graph = (18+23)*1/2 + (23+24)*1/2 =44 Note: i divided the area into 2 part, which gives 2 trapeziums

OpenStudy (callisto):

*2 parts

OpenStudy (kinggeorge):

I just factored out the \(1/2\) from Callisto's expression.

OpenStudy (callisto):

So, one of the basic concept applied here is that if you want to find the area under the graph at certain position, just integrate the function from the starting point to the end point you need and vice versa

OpenStudy (phi):

It looks like 44 to me

OpenStudy (anonymous):

is it always going to be 1/2 or does it depend?

OpenStudy (callisto):

It depends |dw:1334070908974:dw| area of trapezium = 1/2 (a+b) *h

OpenStudy (phi):

|dw:1334070934569:dw|

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