• 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

搜索

收录题目9362道

搜索结果共14465条

来源 题目内容
Magoosh A: {71,73,79,83,87} B:{57,59,61,67}If one number is selected at random from set A, and one number is selected at random from set B, what is the probability that both numbers are prime?
Magoosh Set A: {1, 3, 4, 6, 9, 12, 15}If three numbers are randomly selected from set A without replacement, what is the probability that the sum of the three numbers is divisible by 3?
I submit that impact of solid bodies is the most fundamental of all interstellar processes that have taken place on the terrestrial planets: without impact, Earth, Mars, Venus, and Mercury would not exist. Simply put, the collision of smaller objects is the process by which the terrestrial planets were born. On the surface, that the geological record of the earliest history of impacts on the terrestrial planets has been lost, is troubling. As the process is self-erasing, to a certain extent, the earliest record would have been lost even if processes of melting and internal evolution of the planets had not occurred. But much of the record of the last stages of accretion of the planets is preserved, especially on the moon, Mercury, and Mars. In fact, the last stage of accretion is still going on, albeit at a very slow rate. This is fortunate, because we can study many aspects of the processes of planetary birth by investigation of the nature of small bodies that still exist, the dynamics of their orbital evolution, and the effects that they produce when they ultimately collide with a planet. If impact and accretion were not still occurring, it would be hard to come to grips with a number of difficult problems of planetary origin and early evolution.
Magoosh The author suggests that at least some of “a number of difficult problems...” can be understood by
Magoosh It can be most reasonably inferred that which of the following accounts for the lack of a geological record concerning the history of impacts on the planets?
Magoosh If the numbers $$\frac{19}{36}, \frac{5}{11}, \frac{12}{25},\frac{ 6}{11}, and \frac{8}{18}$$ were arranged from least to greatest, which number would be in the middle?
Magoosh The average (arithmetic mean) of 4 different integers is 75. If the largest integer is 90, what is the least possible value of the smallest integer?
Magoosh In how many different ways can 3 boys and 3 girls be seated in a row of 6 chairs such that the girls are not separated, and the boys are not separated?
Magoosh According to the passage, all of the following are factors that argue against the existence of a historical Arthur EXCEPT?
Magoosh Constitutional scholars of both the traditionalist and liberal views would agree that "Ninth Amendment rights"
Magoosh A sphere is surrounded by the smallest cylinder that will just contain it. Which of following is a complete set of the points where the cylinder touches the sphere?I. One pointII. Two pointsIII. A Circle
Magoosh Which of the following does the author imply about Beethoven's Eighth Symphony?
Magoosh If k is a non-negative integer and $$15^{k }$$is a divisor of 759,325 then $$3^{k} - k^{3} =$$
Magoosh In the xy-coordinate system, the distance between points $$(2\sqrt{3}, -\sqrt{2})$$and$$(5\sqrt{3}, 3\sqrt{2})$$ is approximately
Magoosh If $$\frac{x}{3} + \frac{x}{4} + 15 = x$$, then x =
Magoosh A shipment of watermelons weighs 899 pounds. If each watermelon weighs at least 15 pounds, what is the greatest number of watermelons that could be in the shipment?
Magoosh $$(5\frac{5}{8})\over(4\frac{1}{2})$$=
Magoosh The Greatest Common Factor (GCF) of 48 and 72 is
Magoosh In a group of 40 people, 15 have visited Iceland and 23 have visited Norway. If 11 people have visited both Iceland and Norway, how many people have visited neither country?
Magoosh When 6 is multiplied by x, the result is the same as when x is added to 9. What is the value of$$ \frac{x}{3}$$ ?
  • ‹
  • 1
  • 2
  • ...
  • 503
  • 504
  • 505
  • 506
  • 507
  • 508
  • 509
  • ...
  • 723
  • 724
  • ›