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Unformatted text preview: MATH1326THQ_5 , 20160211 09:36 (Printed First Name) (Printed Last Name) (XXXOOOO Net ID > (First Letter of Last Name) (001 T 501) Section Penalty Instructions 1. Fill in the requested information on the line above. 2. This handout is due at the beginning of lecture on
Tuesday (02—23—2016). One point penalty per minute
late. Submit right away, don’t wait for the end of
class! THQ with missing name will receive 10 points
penalty. 3. This handout must be printed out and. You may print
it single sided or double sided. Failing to print costs
10 points. 4. This handout must be stapled. Failing to staple costs
10 points. 5. Your work must be hand written on this handout. 6. You must Show all work. You may receive zero or
reduced points for insufﬁcient work. 7. Your work must be neatly organized and written. You
may receive zero or reduced points for sloppy work. 8. Only a subset of these questions will be graded. You
will not be told which questions will be graded in ad—
vance. Due Date: Tuesday, 02—23—2016 Page 2 of 7 MATH1326THQ_5, 20160211 09:36 Problem 1 F ind the area of the region bounded by the graph of the function f(:v) = ﬂ, the g(x) = fL' and the lines x = 0
to x = 2. aid—:9; UU‘MW" i 0
t 4/ 72' 1L7
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'= j‘z‘k K3" “'3” L 7)
: iﬁ— + hilﬁhd‘i’ﬂﬂ
b (a % Egg e e (a (a
; :hdf:
(a Q
a C9
: 7v+JL Page 3 of 7 MATH1326—THQ_5, 201602—11 09:36 Problem 2 Evaluate each of the following integrals. (a)
/(4:13 — 2)e2mda§ z: 4,!“ _ Z” A u 1 cw :2 5M v 2.. , 1A} *L/‘AL
‘2»! _ 2/31
: baé:ﬂm:,2;§ w. l \f +1 (d
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g .
2: &”\H(N\)“ e‘s/Cy $5 ‘30 Page 4 Of 7 MATH1326THQ_5, 20160211 09:36 Problem 3 Evaluate each of the following integrals. (a) § /(32:2 —4)e(5$"7)d$ m 5) (b) Page 5 of 7 MATH1326—THQ_5, 20160211 09:36 (6) “5320.9” 4
Jun“: 26“ I
:: “‘3de L \v we 7 "{7‘“
ZoiS’ j “’ZL’J?
,. 4’20” (q “K”? "Mg, M _ (8/ . Problem 4 Evaluate each of the following integrals. ss“
,a (a) } \, ‘LL: :3 "L"? /1n(3$+4)dx a “jg3191 LL aim dz“ : got/7L Page 6 Of 7 MATH~1326~THQ_5, 201602—11 09:36 {5) Problem 5 (it) Find the volume of solid of revolution formed by rotating about m—dmis the area bounded by y : : V3332 + 63: + 12, maxis, :2: = —2 and ac : 1. (7 Page 7 0f 7 MATH1326THCL5, 20160211 09536 (b) Find the volume of solid of revolution formed by rotating about :c—axis the area bounded by y = f(a:) = e”: + 1, wamis,
a: = —2 and a: = 1. (Final answer may be kept in terms of various powers of ”e”.) l I IL L z (4
V ’2 +l3 (A: 4/26 "’3 .261; ,L L 2 / l . (6144'2614 + #7, W 2 a * ~ Warmye *3 7, ’f’ l 1‘, IL. : ﬂ” L’HZQ +43 «7» 6 e
Z a 4 "7/ I
.‘V _42 .'
9" EJ, 28 bl’QPl'ze’ rt?) Problem 6 ((1) Find the average value of f = 111x on [1,e]. {Final answer may be kept in terms of various
powers of ”e”.) l) Value 1*: 8 M/¢\ UK ,7];
0. 2": . ‘M M a
.V/’\ _\ )WJ‘
_ ak’mewci <.—— sc+1 (b) Find the average value of : ﬂ on [1,4].
l ['9 NH A ‘ LL
9—— ” . 1:
Lb " l I \l A, 3 i. ...
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 Summer '12
 McCarty
 Calculus

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