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# 184 Class Note for MA 15300 at Purdue

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COURSE
PROF.
No professor available
TYPE
Class Notes
PAGES
3
WORDS
KARMA
25 ?

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This 3 page Class Notes was uploaded by an elite notetaker on Friday February 6, 2015. The Class Notes belongs to a course at Purdue University taught by a professor in Fall. Since its upload, it has received 51 views.

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Date Created: 02/06/15
Section 31 2 It forms a star 6 A0 4 B4 0 C0 4 D4 0 E2 2 F 2 2 1 10 a 4157 b 1 14 a 241 b 7273 22 Show that dA C dB C 5J3 Section 32 4 Line xint 15 0 yint 0 3 12 Horizontal parabola xint 4 0 yint0 42 32 It is the upper half of the circle x2 y2 4 with center 0 0 and r 2 34 It is the left half ofthe circle x2 y2 25 with center 00 and r5 36 x42yilz9 46 xlzy74z 20 50 C5 0 r 17 70 Find the distance between the two stations using the Pythagorean theorem and compare that to the sum of their signal strengths Section 33 1 2 m 5 14 All four lines travel throuin the origin Those lines with positive slopes go up to the right and those lines with negative slopes to up to the left 22 a y 2 b x 4 24 2x 3y 14 32 2x 3y 7 6 17 36 y g x 38 3x 4y 21 58 a P125t8250 b t 26 months c The endpoints of the graph are 0 8250 and 66 0 62 a Tul118 99 66 b During the year 1910 F40 b C160andF320 97 Secti0n34 4 f723 foo f3isundefined 6 a 4a3 b 4a3 c 4a73 d 4a74h3 e 4a4h6 f 4 10 a 2a23a77 b 2112731177 c72a273a7 d 2a24ah2h23a3h77 e 2a22h23a3h714 f 4a2h3 12 a M b 1 a 21175 c 2J3975 d 21175 20 a 757 b 712 c f1711 d x737l35 e 3lU35 3 28 2ju200 4 40 a o b D 00 00 R l 00 C Decreasing on 00 0 Increasing on 0 00 54 fx7x4 68 3 yOCi b Sx3x42 x x 76 a Lx12500x722 b approx 579 feet 2545 2 ft Section 35 4 Even 6 Odd 10 Neither 14 Given gx l x l and fx l x cl To find fx For c 3 shift gx left 3 units For c 1 shift gx right 1 unit For c 3 shift gx right 3 units 16 Given gx 2x2 and fx 2x2 c to find fx For c 4 shift gx up 4 units For c 2 shift gx down 2 units For c 4 shift gx down 4 units 32 1 8 38 graph of f horizontally stretched by 2 and shifted down 3 42 Given fx as drawn a shift f right 2 units b shift f left 2 units c shift f down 2 units d shift f up 2 units e re ect f through the xaxis and vertically stretch it by a factor of 2 re ect f through the xaxis and vertically compress it by a factor of 2 g re ect f through the yaxis and horizontally compress it by a factor of 2 h horizontally stretch f by a factor of 2 i re ect f about the xaxis shift it left 4 units and down 2 units j shift f right 4 units and up 2 46 a yfx722 b y fx c y7fx42 239 50 o gt 52 0 64 a D 6 2 R 5 2 b D31R104 c D40R 51 d D106 115 e D26R 104 f D 6 2 4 10 01x if x g 500000 66 Tx 0125x 71250 ifx gt 500000 00577x if 0 g x g 1000 68 Cx 45000532x if 1000 lt x g 5000 150000511x if x gt 5000 Section 36 10 fx 4x 22 3 14 a x6 0 b 9 is a maximum c graph is a parabola that opens down with vertex at 3 9 16 a x 7E 3 MIL b 2604 is a minimum c Graph is a parabola with vertex fl 12 24 opens up and has the xintercepts obtained from part a 24 yx 224 5 26 y xl272 7 2 32 74 77 y 64x 46 125 yd by 250 yd Secti0n37 2 a 4 b 14 45 d 72 C 5 10 a 3x26x3 b 358 1 c 27x4 d x2 18 a 27x318x2 b 3x36x2 c 144 d 135

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