• GMAT

    • TOEFL
    • IELTS
    • GRE
    • GMAT
    • 在线课堂
  • 首页
  • 练习
    我的练习
  • 模考
  • 题库
  • 提分课程
  • 备考资讯
  • 满分主讲
  • APP
  • 我的GMAT
    我的班课 我的1V1 练习记录 活动中心
登录

GMAT考满分·题库

收录题目9362道

按指定内容搜索

热门材料:
GWD PREP07 Test 1 OG12 PREP07 Test 2 PREP2012 OG15 OG16 OG17 PREP08 Test 1 PREP08 Test 2 GWD-TN24 Manhattan Magoosh OG18 OG18-数学分册 OG18-语文分册 GWD-TN24-NEW PREP-NEW OG17-语文分册 OG18-Diagnostic Test MSR TA GI TPA 数论 代数 应用题 几何 排列组合 KMFRC OG19 KMFSC OG19-语文分册 KMFCR KMFPS KMFDS 634 OG19-数学分册 OG20 OG20-语文分册 OG20-数学分册 Ready4 201993测试 20199931 2019931 llk93 音频解析 - OG20逻辑 音频解析 - OG20语法 数学51分真题带练团 精选官方700+新题训练 #OG12-19已排重 #OG20综合 #PREP07 Test1 #PREP07 Test2 #PREP2012 #PREP08 Test 1 #PREP08 Test 2 OG20综合-Verbal OG20综合-Quant #OG20语文分册 OG20分册-Verbal #OG18语文分册 #OG18数学分册 #OG19语文分册 #OG19数学分册 #OG19 #OG18 #OG17 #OG16 #OG15 #OG12 IR-OG17 IR-OG18 AWA-OG15 AWA-OG16 AWA-OG17 #300难题 DAY1练习码 DAY2练习码 DAY3练习码 DAY4练习码 OG20语法单科 300难题-SC 300难题-CR 300难题-RC 300难题-PS 300难题-DS 2.5阅读刷题营 2.6阅读刷题营 2.7阅读刷题营 3.4GMAT逻辑活动 OG21 模考带练机经题 OG21-PS OG21-SC OG21-CR 热搜题目精选 181215 190113 190124 190207 190215 190302 190310 190321 190407 190415 190603 191020 191031 191222 200301 还原机经选题: 数论&代数 还原机经选题: 文字题&几何 OG2022

搜索结果共915条

来源 题目内容
OG20 OG2022 The 9 squares above are to be filled with x 's and o 's, with only one symbol in each square. How many of the squares will contain an x ? 1.More than $$\frac{1}{2}$$ of the number of squares will contain an o. 2.Each of the 4 corner squares will contain an x.
OG20 OG2022 Is the sum of two integers divisible by 10 ? 1.One of the integers is even. 2.One of the integers is a multiple of 5.
OG20 OG2022 Is x an integer? 1.$$x^{3} = 8$$ 2.$$x = \sqrt{4}$$
OG20 OG2022 If a building has 6,000 square meters of floor space, how many offices are in the building? 1.Exactly $$\frac{1}{4}$$ of the floor space is not used for offices. 2.There are exactly 20 executive offices and each of these occupies 3 times as much floor space as the average for all of the remaining offices.
OG20 OG2022 If p, r, and s are consecutive integers in ascending order and x is the average (arithmetic mean) of the three integers, what is the value of x ? 1.Twice x is equal to the sum of p, r, and s. 2.The sum of p, r, and s is zero.
OG20 OG2022 If m and n are integers, what is the value of m + n ? 1.$$(x + m)(x + n) = x^{2} + 5x + mn\ and\ x ≠ 0.$$ 2.$$mn = 4$$
OG20 OG2022 In the figure above, RST is a triangle with angle measures as shown and PRTQ is a line segment. What is the value of x + y ? 1.s = 40 2.r = 70
OG20 OG2022 If R, S, and T are points on a line, and if R is 5 meters from T and 2 meters from S, how far is S from T ? 1.R is between S and T. 2.S is to the left of R, and T is to the right of R.
OG20 OG2022 Is n equal to zero? 1.The product of n and some nonzero number is 0. 2.The sum of n and 0 is 0.
OG20 OG2022 On a map,$$\frac{1}{2}$$ inch represents 100 miles. According to this map, how many miles is City X from City Y ? 1.City X is 3 inches from City Y on the map. 2.Cities X and Y are each 300 miles from City Z.
OG20 OG2022 What is the remainder when the positive integer n is divided by 5 ? 1.When n is divided by 3, the quotient is 4 and the remainder is 1. 2.When n is divided by 4, the remainder is 1.
OG20 OG2022 If r and s are positive numbers and θ is one of the operations, +, −, *, or ÷, which operation is θ? 1.If r = s, then r θ s = 0. 2.If r ≠ s, then r θ s ≠ s θ r.
OG20 OG2022 In any sequence of n nonzero numbers, a pair of consecutive terms with opposite signs represents a sign change. For example, the sequence –2, 3, –4, 5 has three sign changes. Does the sequence of nonzero numbers $$s_1$$, $$s_2$$, $$s_3$$, - , $$s_n$$ have an even number of sign changes? 1.$$s_k= (-1)^{k}$$ for all positive integers k from 1 to n. 2.n is odd.
OG20 OG2022 Jack picked 76 apples. Of these, he sold 4y apples to Juanita and 3t apples to Sylvia. If he kept the remaining apples, how many apples did he keep? (t and y are positive integers.) 1.y ≥ 15 and t = 2 2.y = 17
OG20 OG2022 What number is 6 more than x + y ? 1.y is 3 less than x. 2.y is twice x.
OG20 OG2022 The total price of 5 pounds of regular coffee and 3 pounds of decaffeinated coffee was $21.50. What was the price of the 5 pounds of regular coffee? 1.If the price of the 5 pounds of regular coffee had been reduced 10 percent and the price of the 3 pounds of decaffeinated coffee had been reduced 20 percent, the total price would have been $18.45. 2.The price of the 5 pounds of regular coffee was $3.50 more than the price of the 3 pounds of decaffeinated coffee.
OG20 OG2022 If a and b are integers, is $$a^{5}$$ < $$4^{b}$$ ? 1.$$a^{3}= –27$$ 2.$$b^{2} = 16$$
OG20 OG2022 If each side of parallelogram P has length 1, what is the area of P ? 1.One angle of P measures 45 degrees. 2.The altitude of P is $$\frac{\sqrt{2}}{2}$$
OG20 OG2022 If x is an integer greater than 0, what is the remainder when x is divided by 4 ? 1.The remainder is 3 when x + 1 is divided by 4. 2.The remainder is 0 when 2x is divided by 4.
OG20 OG2022 A certain painting job requires a mixture of yellow, green, and white paint. If 12 quarts of paint are needed for the job, how many quarts of green paint are needed? 1.The ratio of the amount of green paint to the amount of yellow and white paint combined needs to be 1 to 3. 2.The ratio of the amount of yellow paint to the amount of green paint needs to be 3 to 2.
  • ‹
  • 1
  • 2
  • ...
  • 13
  • 14
  • 15
  • 16
  • 17
  • 18
  • 19
  • ...
  • 45
  • 46
  • ›