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Number of chocolates with Daniel is \(X\) and the number of chocolates with Maria is \(Y.\) If \(X\) and \(Y\) are

Number of chocolates with Daniel is \(X\) and the number of chocolates with Maria is \(Y.\) If \(X\) and \(Y\) are distinct, what is the number of chocolates with the one having lesser chocolates, out of Daniel and Maria? 1) Sum of \(X\) and \(Y\) is greater than the positive difference between \(X\...


A group of marbles is arranged into \(x\) rows and \(y\) columns. If the number of columns is \(7\) times the number of

A group of marbles is arranged into \(x\) rows and \(y\) columns. If the number of columns is \(7\) times the number of rows, and there are \(343\) total marbles, how many rows are there?

A. \(7\)
B. \(14\)
C. \(49\)
D. \(62\)
E. \(74\)

OA A


For any \(3\) given numbers, which of the following is always equivalent to adding the \(3\) numbers together and then

For any \(3\) given numbers, which of the following is always equivalent to adding the \(3\) numbers together and then dividing the sum by \(3?\) I. Ordering the \(3\) numbers numerically, from highest to lowest, and then selecting the middle number II. Dividing each of the numbers by \(3\) and then...


In the correctly worked multiplication problem shown above, \(A, B, C, D\) and \(E\) are different non-zero digits. What

\(\begin{array}{c}
AB \\
*C \\ \hline
DE
\end{array}\)

In the correctly worked multiplication problem shown above, \(A, B, C, D\) and \(E\) are different non-zero digits. What is the valued of \(D?\)

1) \(A = 3\)

2) \(D\) is an even digit

OA C


A tank has a capacity of \(200\) pints. How many gallons of water would it take to fill the tank to \(\dfrac{3}{10}\)

A tank has a capacity of \(200\) pints. How many gallons of water would it take to fill the tank to \(\frac{3}{10}\) of its capacity? (\(1\) gallon \(= 8\) pints)

A. \(7\) gallons
B. \(7.5\) gallons
C. \(8\) gallons
D. \(8.5\) gallons
E. \(9\) gallons

OA B


If \(N\) is a positive integer, what is the remainder when \(N\) is divided by \(3?\)

If \(N\) is a positive integer, what is the remainder when \(N\) is divided by \(3?\)

1) \(N + 3\) is divisible by \(5\)
2) \(N\) is divisible by \(4\)

OA E


A certain packing box contains books between \(50\) to \(60.\) How many books exactly does that box contain?

A certain packing box contains books between \(50\) to \(60.\) How many books exactly does that box contain?

1) If the books are counted by three, there will be one book left over

2) If the books are counted by six, there will be one book left over

OA B


When positive integer \(N\) is divided by positive integer \(P,\) the quotient is \(18,\) with a remainder of \(7.\)

When positive integer \(N\) is divided by positive integer \(P,\) the quotient is \(18,\) with a remainder of \(7.\) When \(N\) is divided by \((P + 2),\) the quotient is \(15\) and the remainder is \(1.\) What is the value of \(N?\)

A. \(151\)
B. \(331\)
C. \(511\)
D. \(691\)
E. \(871\)

OA A


In a particular GMAT test, a candidate was required to pass all the four different sections: Quantitative reasoning,

In a particular GMAT test, a candidate was required to pass all the four different sections: Quantitative reasoning, verbal reasoning,Integrated reasoning,and Analytical writing Analysis. What number of ways can the candidate fail?

A. \(16\)
B. \(15\)
C. \(14\)
D. \(13\)
E. \(12\)

OA B


From a team of \(6\) staff members, \(n\) individuals are selected to join the event coordination team. What is the

From a team of \(6\) staff members, \(n\) individuals are selected to join the event coordination team. What is the value of \(n?\)

1) \(n\) is an odd integer
2) There are \(20\) distinct ways to form the event coordination team with \(n\) members

OA B


How many integers between \(200\) and \(400\) contain at least one digit that is a \(5?\)

How many integers between \(200\) and \(400\) contain at least one digit that is a \(5?\)

A. \(28\)
B. \(32\)
C. \(38\)
D. \(45\)
E. \(52\)

OA C


Harry starts from \(A\) at a speed of \(60 \,\text{miles/hr}\) at \(5{:}00\text{ am}\). At \(5{:}30 \text{ am.}\) Jack

Harry starts from \(A\) at a speed of \(60 \,\text{miles/hr}\) at \(5{:}00\text{ am}\). At \(5{:}30 \text{ am.}\) Jack starts from the same point but at the speed of \(90 \,\text{miles/hr}.\) At what time will jack be \(120\) miles, ahead of Harry? A. \(9{:}45 \,\text{am}\) B. \(10{:}30 \,\text{am}\...