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II Ret rieves an e lement ( without loc k s ) , ret u r n i n g f a l s e not found p u b l i c bool T ryGet ( K k , out V v ) { int b u c ketNo; int loc kNoUn u sed ; Get B u c k etAnd Loc kNo ( k , out b u c ketNo, out lockNoU n u s e d ) ; I I We c a n get away wlout a l o c k here Node n = m_b u c k et s [ bu c ketNo ] ; Thread Memory B a r r i e r ( ) ; wh i l e ( n ! = nU l l ) { if ( n m_key E q u a l s ( k { v = n m_va l u e ; ret u r n t r u e ;

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} v default ( V ) ; ret u r n fa l s e ; } I I Retrieves a n element ( without loc k s ) , a n d t h rows if not found public V this [ K k ] { get { V v; if ( ! TryGet ( k , o u t v t h row new E x c eption ( ) ; ret u r n v ;

Enter the name of the foreign country or US possession Gross income from sources within country shown above and of the type checked above (see page 7 of the instructions): 1

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I I Removes a n e lement u n d e r t h e s p e c ified key p u b l i c bool Remove ( K k , out V v ) { int b u c ket N o ; int loc kNo;

2 15 f (x) 1 05

Get B u c ketAnd Loc kNo ( k , out b u c ketNo, out l o c k No ) ; II Qu i c k c h e c k i f ( m_b u c k et s [ b u c ketNo ] v defa u l t ( V ) ; ret u r n fa l s e ;

nUl l )

Deductions and losses 13 of the instructions ): 2 3

null;

04 x

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Node n c u r r m_b u c ket s [ b u c ketNo ] ; while ( ncurr ! nUl l ) { if ( n c u r r m_key E q u a l s ( k i f ( n prev nU l l ) m_b u c k et s [ b u c ketNo ] else n p rev m_next

= = ==

Expenses definitely related line 1 (attach statement)

n c u r r m_next ;

Areas can be found using triangles and it is easy to see, since f (1/2) = 1, that P(0 X 1/2) = 1/4

n c u r r m_next ;

v n c u r r m_va l u e ; ret u r n t r u e ;

Pro rata share of other deductions not definitely related: a Certain itemized deductions or standard deduction (see instructions) b Other deductions (attach statement) c Add lines 3a and 3b d Gross foreign source income (see instructions) e Gross income from all sources (see instructions) f Divide line 3d by line 3e (see instructions) g Multiply line 3c by line 3f

n p rev ncurr } }

Now let us return to the fair wheel (where f (x) = 1, 0 x 1) and consider spinning the wheel twice and adding the numbers the pointer stops at What is the probability density function for the sum One might think that since we are adding two uniform random variables the sum will also be uniform, but that is not the case, as we saw in the discrete case in 5 The sums obtained will then be between 0 and 2 Consider the probability of getting a small sum For that to occur, both numbers must be small Similarly, to get a sum near 2, a large sum, both spins must be near 1 So either of these possibilities is unlikely If X1 and X2 represent the outcomes on the individual spins, then the expected value of each is E(X1 ) = 1/2 and E(X2 ) = 1/2 While we cannot prove this in the continuous case, here is a fact and an example that may prove convincing

ncurr; n c u r r m_next ;

v default ( V ) ; ret u r n f a l s e ; } }

Pro rata share of interest expense (see instructions): a Home mortgage interest (use worksheet on page 12 of the instructions) b Other interest expense 5 Losses from foreign sources 6 Add lines 2, 3g, 4a, 4b, and 5 7 Subtract line 6 from line 1 Enter the result here and on line 14, page 2

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