留学群GRE数学重要考点

留学群专题频道GRE数学重要考点栏目,提供与GRE数学重要考点相关的所有资讯,希望我们所做的能让您感到满意!

GRE数学重要考点词汇

 

  词汇永远是考试高分的基础,词汇量达到了就很容易理解试题的意思,从而答题效率也会事半功倍。留学群GRE栏目为大家整理了GRE数学重要考点词汇,希望能有所帮助哦!

  GRE数学重要考点词汇

  GRE数学词汇大全——有关分数和小数:

  proper fraction真分数

  improper fraction假分数

  mixed number带分数

  vulgar fraction,common fraction普通分数

  simple fraction简分数

  complex fraction繁分数

  numerator分子

  denominator分母

  (least)common denominator(最小)公分母

  quarter四分之一

  decimal fraction纯小数

  infinite decimal无穷小数

  recurring decimal循环小数

  tenths unit十分位

  GRE词汇栏目推荐:

  根据语境巧记GRE词汇

  GRE词汇量如何扩大?试试这些地道口头禅

  GRE中带“Con-”前缀的词汇

  GRE难词解析附例句

...

2013年英文版GRE数学考试重要考点(1)

 

  2014年GRE考试时间 2014GRE考试时间出来啦,留学群GRE频道小编特地来为大家整理了2014年GRE考试时间,以供大家参考,合理安排自己的复习时间。

  新gre数学重要考点:Multiplying Polynomials

  Multiplying Polynomials

  To multiply two polynomials, open up the first polynomial and multiply the second polynomial with each term.

  Example:

  If we multiply (3x+2) and (4x2-x+2),we get (3x+2)(4x2-x+2)=3x(4x2-x+1)+2(4x2-x+2)=12x3-3x2+3x+8x2-2x+4=12x3+(-3+8)x2+(3-2)x+4=12x3+5x2+x+4.

  Remember:

  Do not froget to multiply all the terms.

  Repeat distributive law when multiplying polynomials.

  新gre数学重要考点:Subtracting Polynomials

  Subtracting Polynomials

  To subtract polynomial from another, subtract the like terms. Like terms are those with the same variable and identical power.

  Example:

  By subtracting (3x+2) from (4x2-x+2),we get 4x2+(-1-3)x+(2-2)=4x2-4x.

  Remember:

  Only subtract the like terms.

  新gre数学重要考点:Adding Polynomials

  Adding Polynomials

  To add two polynomials, add the like terms. Like terms are those with the same variables and identical powers.

  Example:

  By adding (3x+2) and (4x2-x+2), we get 4x2+(3x-x)+(2+2)=4x2+2x+4.

  Remember:

  Only add the like terms.

  新gre数学重要考点:Polynomials

  Polynomials

  Any expression with one or more terms is called polynomial.

  Example:

  3x+2,4x2-x+2,and 4x+3xy+y2are all polynomi...

GRE数学:重要考点知识

06-20

标签: 考试

 

Set

  A set is a collection of objects or things. Each object in a set a member or element of that set.Size of a set is the number of members in the set.

  Example:

  The set of even numbers between 2 and 10 is of size 5:{2,4,6,8,10}.

  The set of primes between 2 and 10 is of size 4:{2,3,5,7}.

  Remember:

  Each member of set A belongs to A or is in the set A.

  A set can not have repeating member:{1,3,1,2}is not a set.

  Rearranging the order of the members does not change the set:{1,2,3}is same as{3,2,1}.

  Combinations

  Number of ways we can select n objects from a group of m distinct objects is m!/(n!*(m-n)!).

  Example:

  Number of possible ways to pick 4 oscar nominations from a list of 50 movies is 50!/(4!*(50-4)!)=50!/(4!*46!)=50*49*48*47/24=230300.

  Remember:

  This does not apply if there are identical objects.

  Permutation of Objects

  The number of ways n distinct objects can be ordered is n.

  Example:

  Number of ways 6 people can from a queue is 6.

  Number of ways 5 different cars can be parked in 5 parking spaces is 5.

  Remember:

  This does not apply if there are identical objects or ordering does not matter.


 

新GRE数学重要考点知识

05-25

标签:

 新GRE改革,不仅在写作和语文上出现了新的变化,GRE数学上也有了很大的变化。为了让广大GRE考生能在短时间内复习完新GRE数学知识,下面为大家整理出以下新GRE数学重要考点知识。
  Set

  A set is a collection of objects or things. Each object in a set a member or element of that set.Size of a set is the number of members in the set.

  Example:

  The set of even numbers between 2 and 10 is of size 5:{2,4,6,8,10}.

  The set of primes between 2 and 10 is of size 4:{2,3,5,7}.

  Remember:

  Each member of set A belongs to A or is in the set A.

  A set can not have repeating member:{1,3,1,2}is not a set.

  Rearranging the order of the members does not change the set:{1,2,3}is same as{3,2,1}.

  Combinations

  Number of ways we can select n objects from a group of m distinct objects is m!/(n!*(m-n)!).

  Example:

  Number of possible ways to pick 4 oscar nominations from a list of 50 movies is 50!/(4!*(50-4)!)=50!/(4!*46!)=50*49*48*47/24=230300.

  Remember:

  This does not apply if there are identical objects.

  Permutation of Objects

  The number of ways n distinct objects can be ordered is n.

  Example:

  Number of ways 6 people can from a queue is 6.

  Number of ways 5 different cars can be parked in 5 parking spaces is 5.

  Remember:

  This does not a...