自從新GRE改革以來，新GRE考試無論是在寫作、語文上還是數學上都有了很大的變化，以下便是新GRE數學考試重點介紹。

　　新版GRE數學復習重要考點:Sum of Arithmetic ProGREssion

　　The sum of n-numbers of an arithmetic proGREssion is given by

　　S=nxdn/2

　　where x is the first number and d is the constant increment.

　　example:

　　sum of first 10 positive odd numbers:101+2109/2=10+90=100

　　sum of first 10 multiples of 7 starting at 7: 107+7109/2=70+315=385

　　remember:

　　For a descending AP the constant difference is negative.

　　由于美國數學基礎教育的難度增加導致數學考試越來越難，但新GRE數學復習考點都是高中時候學到的知識點，考生不要過于緊張，把基本概念弄明白，再記住一些新版GRE數學必備的詞匯，那么相信新版GRE數學應該沒有問題。

　　AP

　　Average of n numbers of arithmetic proGREssion is the average of the

　　smallest and the

　　largest number of them. The average of m number can also be written as

　　x + d/2.

　　Example:

　　The average of all integers from 1 to 5 is /2=3

　　The average of all odd numbers from 3 to 3135 is /2=1569

　　The average of all multiples of 7 from 14 to 126 is /2=70

　　Remember:

　　Make sure no number is missing in the middle.

　　With more numbers, average of an ascending AP increases.

　　With more numbers, average of a descending AP decreases.

　　AP:numbers from sum

　　given the sum s of m numbers of an AP with constant increment d,

　　the numbers in the set can be calculated as follows:

　　the first number x = s/m - d/2,and the n-th number is s/m + d/2.

　　Example:

　　if the sum of 7 consecutive even numbers is 70, then the first number

　　x = 70/7 - 2/2 = 10 - 6 = 4.

　　the last number is 70/7+2/2=10+6=16.the set is the even

　　numbers from 4 to 16.

　　Remember:

　　given the first number x, it is easy to calculate other numbers using the formula

　　for n-th number: x+

　　AP:numbers from average

　　all m numbers of an AP can be calculated from the average. the first number

　　x = c-d/2, and the n-th number is c+d/2, where c is the

　　average of m numbers.

　　Example:

　　if the average of 15 consecutive integers is 20,

　　then the first number x=20-1/2=20-7=13 and

　　the last number is 20+1/2=20+7=27.

　　if the average of 33 consecutive odd numbers is 67,

　　then the first number x=67-2/2=67-32=35 and the

　　last number is 67+2/2=67+32=99.

　　Remember: 分頁標題#e#

　　sum of the m numbers is cm,where c is the average.

　　以上便是新GRE數學考試重點介紹，各位考生可以根據自己的情況參考復習，預祝各位考生考試成功。

　　自從新GRE改革以來，新GRE考試無論是在寫作、語文上還是數學上都有了很大的變化，以下便是新GRE數學考試重點介紹。

　　新版GRE數學復習重要考點:Sum of Arithmetic ProGREssion

　　The sum of n-numbers of an arithmetic proGREssion is given by

　　S=nxdn/2

　　where x is the first number and d is the constant increment.

　　example:

　　sum of first 10 positive odd numbers:101+2109/2=10+90=100

　　sum of first 10 multiples of 7 starting at 7: 107+7109/2=70+315=385

　　remember:

　　For a descending AP the constant difference is negative.

　　由于美國數學基礎教育的難度增加導致數學考試越來越難，但新GRE數學復習考點都是高中時候學到的知識點，考生不要過于緊張，把基本概念弄明白，再記住一些新版GRE數學必備的詞匯，那么相信新版GRE數學應該沒有問題。

　　AP

　　Average of n numbers of arithmetic proGREssion is the average of the

　　smallest and the

　　largest number of them. The average of m number can also be written as

　　x + d/2.

　　Example:

　　The average of all integers from 1 to 5 is /2=3

　　The average of all odd numbers from 3 to 3135 is /2=1569

　　The average of all multiples of 7 from 14 to 126 is /2=70

　　Remember:

　　Make sure no number is missing in the middle.

　　With more numbers, average of an ascending AP increases.

　　With more numbers, average of a descending AP decreases.

　　AP:numbers from sum

　　given the sum s of m numbers of an AP with constant increment d,

　　the numbers in the set can be calculated as follows:

　　the first number x = s/m - d/2,and the n-th number is s/m + d/2.

　　Example:

　　if the sum of 7 consecutive even numbers is 70, then the first number

　　x = 70/7 - 2/2 = 10 - 6 = 4.

　　the last number is 70/7+2/2=10+6=16.the set is the even

　　numbers from 4 to 16.

　　Remember:

　　given the first number x, it is easy to calculate other numbers using the formula

　　for n-th number: x+

　　AP:numbers from average

　　all m numbers of an AP can be calculated from the average. the first number

　　x = c-d/2, and the n-th number is c+d/2, where c is the

　　average of m numbers.

　　Example:

　　if the average of 15 consecutive integers is 20,

　　then the first number x=20-1/2=20-7=13 and

　　the last number is 20+1/2=20+7=27.

　　if the average of 33 consecutive odd numbers is 67,

　　then the first number x=67-2/2=67-32=35 and the

　　last number is 67+2/2=67+32=99.

　　Remember: 分頁標題#e#

　　sum of the m numbers is cm,where c is the average.

　　以上便是新GRE數學考試重點介紹，各位考生可以根據自己的情況參考復習，預祝各位考生考試成功。