A Text 2 35 57

A Text 2 35 57 Yrs
A Text 2 35 57 Cm
A Text 2 35 57 Percent
A Text 2 35 57 Resz

(2) A copy of an English language translation of a publication of an international application which has been filed in the United States Patent and Trademark Office pursuant to 35 U.S.C. 154(d)(4) will be furnished upon written request including a showing that the publication of the application in accordance with PCT Article 21(2) has occurred. 52 35 Text 184 68 Cover 36 Bond 135 150 Tag 244 59 40 Text 189 70 Cover 40 Bond 150 175 Tag 285. 120 32 Bond 307 140 Bristol 60 Cover 162 55 Text 81 125 57 Bristol 307 170 Index 63 Cover 170 60 Text 89 133 90 Text 325 120 Cover 65 Cover 176 70 Text 104. Comments on Article 57 by John O. Honnold U.S. in the 3rd ed. (1999) of the most frequently cited text on the CISG: Uniform Law for International Sales; Comments on Article 57 in December 2000 text by Joseph Lookofsky Denmark / U.S. Commentarios al Articulo 57.

References in Text. The Plant Variety Protection Act, referred to in subsec. 24, 1970, 84 Stat. 1542, as amended, which is classified principally to chapter 57 (§ 2321 et seq.) of Title 7, Agriculture.
References in Text. The date of the enactment of this clause, referred to in subsec. 1987, and ends on or after August 1, 1986, the item of tax preference determined under section 57(a) of the Internal Revenue Code of 1954 (as in effect on the day before the date of the enactment of the Tax Reform Act of 1986.

2,13,24,35,46,57,68,79

A Text 2 35 57 Yrs

Your input 2,13,24,35,46,57,68,79 appears to be an arithmetic sequence

Find the difference between the members

a₂-a₁=13-2=11
a₃-a₂=24-13=11
a₄-a₃=35-24=11
a₅-a₄=46-35=11
a₆-a₅=57-46=11
a₇-a₆=68-57=11
a₈-a₇=79-68=11

A Text 2 35 57 Cm

The difference between every two adjacent members of the series is constant and equal to 11

General Form: a_n=a₁+(n-1)d

a_n=2+(n-1)11

a₁=2 (this is the 1st member)
a_n=79 (this is the last/n_th member)
d=11 (this is the difference between consecutive members)
n=8 (this is the number of members)

Sum of finite series members

The sum of the members of a finite arithmetic progression is called an arithmetic series.
Using our example, consider the sum:
2+13+24+35+46+57+68+79

This sum can be found quickly by taking the number n of terms being added (here 8), multiplying by the sum of the first and last number in the progression (here 2 + 79 = 81), and dividing by 2:

A Text 2 35 57 Percent8(2+79)
2
The sum of the 8 members of this series is 324

This series corresponds to the following straight line y=11x+2

A Text 2 35 57 Resz

Finding the n_th element

a₁ =a₁+(n-1)*d =2+(1-1)*11 =2
a₂ =a₁+(n-1)*d =2+(2-1)*11 =13
a₃ =a₁+(n-1)*d =2+(3-1)*11 =24
a₄ =a₁+(n-1)*d =2+(4-1)*11 =35
a₅ =a₁+(n-1)*d =2+(5-1)*11 =46
a₆ =a₁+(n-1)*d =2+(6-1)*11 =57
a₇ =a₁+(n-1)*d =2+(7-1)*11 =68
a₈ =a₁+(n-1)*d =2+(8-1)*11 =79
a₉ =a₁+(n-1)*d =2+(9-1)*11 =90
a₁₀ =a₁+(n-1)*d =2+(10-1)*11 =101
a₁₁ =a₁+(n-1)*d =2+(11-1)*11 =112
a₁₂ =a₁+(n-1)*d =2+(12-1)*11 =123
a₁₃ =a₁+(n-1)*d =2+(13-1)*11 =134
a₁₄ =a₁+(n-1)*d =2+(14-1)*11 =145
a₁₅ =a₁+(n-1)*d =2+(15-1)*11 =156
a₁₆ =a₁+(n-1)*d =2+(16-1)*11 =167
a₁₇ =a₁+(n-1)*d =2+(17-1)*11 =178
a₁₈ =a₁+(n-1)*d =2+(18-1)*11 =189
a₁₉ =a₁+(n-1)*d =2+(19-1)*11 =200
a₂₀ =a₁+(n-1)*d =2+(20-1)*11 =211
a₂₁ =a₁+(n-1)*d =2+(21-1)*11 =222
a₂₂ =a₁+(n-1)*d =2+(22-1)*11 =233
a₂₃ =a₁+(n-1)*d =2+(23-1)*11 =244
a₂₄ =a₁+(n-1)*d =2+(24-1)*11 =255
a₂₅ =a₁+(n-1)*d =2+(25-1)*11 =266
a₂₆ =a₁+(n-1)*d =2+(26-1)*11 =277
a₂₇ =a₁+(n-1)*d =2+(27-1)*11 =288
a₂₈ =a₁+(n-1)*d =2+(28-1)*11 =299
a₂₉ =a₁+(n-1)*d =2+(29-1)*11 =310
a₃₀ =a₁+(n-1)*d =2+(30-1)*11 =321
a₃₁ =a₁+(n-1)*d =2+(31-1)*11 =332
a₃₂ =a₁+(n-1)*d =2+(32-1)*11 =343
a₃₃ =a₁+(n-1)*d =2+(33-1)*11 =354

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