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) If Tom goes y miles in x hours, how many miles does he go per minute, in terms of x and y?

A. 60x/y B. y/60x C. 60y/x D. x/60y E. 60xy

==> Tom goes y miles: x hours, so from y miles: x (60) minutes = (y/60x) miles: 1 minute, the answer is B.

Answer: B
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Which of the following inequalities satisfy (x-4) (x+1) >0?
A. -1<x<4 B. -4<x<1 C. x<-1, 4<x D. x<-4, 1<x E. -1<x<1

==> From (x-4)(x+1)>0, you get x-4>0, x+1>0 or x-4<0, and x+1<0. Then, x-4>0 and x+1>0 is x>4 and x>-1, which becomes x>4, and x-4<0 and x+1<0 becomes x<-1 from x<4 and x<-1, hence the answer is x<-1 or 4<X. Therefore, the answer is C.
Answer: C
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A triangle’s area is S=\(\sqrt{( ((p-) )(p-) )(p-c))}\), where a, b and c are the three side lengths of the triangle and p=(a+b+c)/2. When a=5, b=6 and c=7, what is the area of the triangle?
A. 4√6 B. 5√6 C. 6√6 D. 7√6 E. 8√6



==> If you substitute p=(5+6+7)/2=9 into S=\(\sqrt{√(p(p-a)(p-b)(p-c))}\), it becomes S=\(\sqrt{(9*4*3*2)}\)=6√6. Therefore, the answer is C.

Answer: C
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If (1+x)y=y(x-1), which of the following must be true?


(A) x=-1 or y=0

(B) y=0

(C) x=1 or y=1

(D) x=-1 or y=-1

(E) x=0


=> If you expand (1+x)y=y(x-1) on both sides, you get y+xy=yx-y, hence y=-y. In other words, you get 2y=0, hence y=0.
The answer is B.

Answer: B
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\((8^3 6^7)/3^7\) =?


 
(A) 214

(B) 215

(C) 216

(D) 217

(E) 218


\((8^3 6^7)/3^7 =(2^9 〖(2∗3)〗^7)/3^7 =(2^9 2^7 3^7)/3^7 =2^9*2^7=2^16\).

The answer is C.

Answer: C
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What is the sum of the first 100 positive odd numbers?

A. 5,000 B. 7,500 C. 8,000 D. 10,000 E. 12,000

==> Since 1+3+5+….+(2n-1)=n 2, 1+3+…….(2*100-1)=100 2 =10,000 is derived.
Hence, the answer is D.
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If (1+x)y=y(x-1), which of the following must be true?


(A) x=-1 or y=0

(B) y=0

(C) x=1 or y=1

(D) x=-1 or y=-1

(E) x=0


=>If you expand (1+x)y=y(x-1) on both sides, you get y+xy=yx-y, hence y=-y. In other words, you get 2y=0, hence y=0.
The answer is B.

Answer: B
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If \(n=2^5*3^4*5^3*7^2*11\), how many factors of n are there?

A. 180 B. 360 C. 540 D. 720 E. 810

==> The number of factors become (5+1)(4+1)(3+1)(2+1)(1+1)=720, and therefore the answer is D.

Answer: D
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As per the question
Line K is: y = ax + b

The y-intercept is y=b

Hence, a = 4b

Substituting to get the x-intercept:
0=ax+b > 0=4b x + b

> -b=4bx > x=-b/4b=-1/4

Answer C


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What is the measurement of one inner angle of the regular octagon?

A.\(115^o\) B. \(120^o\) C. \(125^o\) D. \(130^o\) E. \(135^o\)


==> An octagon’s total number of triangle is (8-2), so the total inner angle is 6*\(180^o\)=\(1,480^o\), and since it is an octagon, if you divide by 8, it becomes \(1,480^o\)/8=\(135^o\)r. Therefore, the answer is E.

Answer: E
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The standard deviation of which of the following is equivalent to that of {m, r, p, n}?
A. {2m, 2r, 2p, 2n}
B. {m+2, r+2, p+2, n+2}
C. {|m|, |r|, |p|, |n|}
D. {1/m, 1/r, 1/p, 1/n}
E. \({m^2, r^2, p^2, n^2}\)

==> Parallel translation doesn’t change the standard deviation. Therefore, the answer is B. In other words, each elements of B moves +2 in parallel, so the standard deviation doesn’t change.

Answer: B
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There are 5 females and 3 males. If 3 people are selected randomly, what is the probability of at least one male getting selected from the people?

A. 2/3 B. 3/31 C. 23/28 D. 25/28 E. 27/28

==> 1-probability of not selecting one male=1-(probability of 3 selected people being all females)=1-(5C3/8C3)=1-(5/28)=23/28. Therefore, the answer is C.
Answer: C
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G(x) is the greatest integer less than or equal to x and L(x) is the smallest integer greater than or equal to x. Which of the following can be the value of L(1.1)-G(1.1)?

A. -2 B. -1 C. 0 D. 1 E. 2

==> You get L(1.1)-G(1.1)=2-1=1, and therefore the answer is D.

Answer: D
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What is the remainder when \(3^5^0\) is divided by 4?

A. 0 B. 1 C. 2 D. 3 E. -1

==> The units digit of \(3^n\) is the repetition of \(3-->9-->7--->1-->3-->9-->7-->1\), so you get \(50=4*12+2\).
Thus, from \(3^5^0=3^4^*^1^2^+^2\) --> \(~3^2=~9\), the units digit becomes 9, and if you divide it by 4, from \(9=4*2+1\), the remainder becomes 1.
Therefore, the answer is B.
Answer: B
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If \(2^x2^y=32, x+y\)=?

A. 3
B. 4
C. 5
D. 6
E. 7

==> From \(2^x2^y=2^x^+^y= 32=2^5\), you get \(x+y=5.\)

Therefore, the answer is C.
Answer: C
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If x-1, x+6, x+7 are 3 side lengths of a right triangle, what is the value of x?

A. 4
B. 5
C. 6
D. 7
E. 8


==> According to the Pythagorean Theorem, if you expand \((x-1)^2+(x+6)^2=(x+7)^2\), you get \(x^2-2x+1+x^2+12x+36=x^2+14x+49\), and then when you simplify, you get \(x^2-4x-12=0\). From \((x-6)(x+2)=0\), \(x=6\), and therefore the answer is C.

Answer: C
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m and n are positive integers. If an equation \(x^2+(m-2)x-(n-2)=0\) has only one root, what is the value of mn?

==> For ax^2+bx+c=0 to have only one root, it needs to become discriminant \((D)=b^2-4ac=0\).
Therefore, you get \(D=(m-2)^2-4*1*(-(n-2))=0\), and \((m-2)^2+8(n-2)=0\).
Only m=n=2 satisfies this because m and n are positive integers.

Answer: C
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