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Concept tested: Even/Odd numbers
Question: If x and y are both odd integers , what is x/y ?
a) Odd
b) Even
c) Can’t be determined

Answer: Can’t be determined

If x is divisible by y , then obviously then x/ y is an odd integer. But it is not given whether x is divisible by y or not. So, we can’t determine it with given information.

Mantra: Check whether outcome of a calculation is an integer or not , before deciding whether it can be even or odd.
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Concept tested: Exponents
Question: If xy < 0 , then x is
a) < 0
b) >0
c) Can’t be determined

Answer: < 0

If xy < 0 , then irrespective of the value of y , x is also negative.

Case 1 : x=2 , y =3 xy = 23 = 8 > 0
Case 2: x= -2 , y =3 xy = (-2)3 = -8 < 0

Mantra: If xy < 0 , x is also negative but it is not true vice versa. i.e if x < 0, then not necessarily xy < 0
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Concept tested: Unit Digit
Question: What is the units digit of (28)(34)(57)?
a) 3
b) 0
c) 5

Answer: 0

We need not multiply the entire numbers to find the unit digit. Multiplying 2 and 5 , we get 10 (unit digit ‘0’). Hence this number when multiplied by any nymber any number of times will yield ‘0’ as unit digit.


Mantra: When a number with ‘0’ in its unit digit is multiplied with any other number, unit digit will remain same i.e. ‘0’.
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Concept tested: Factoring
Question: Simplify 5^3 + 5^4 + 5^3 + 5^4
a) 625
b) 1500
c) 2500

Answer: 1500

5^3 is common in all terms. Factoring out the common term,

5^3 + 5^4 + 5^3 + 5^4
= 5^3 ( 1 + 5 + 1 + 5 )
= 5^3 ( 12 )
=125 *12
= 1500
Mantra: Look out to find the common term and factor it out to simply calculations and save time.
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nehasingh1020
Concept tested: Exponents
Question: If xy < 0 , then x is
a) < 0
b) >0
c) Can’t be determined

Answer: < 0

If xy < 0 , then irrespective of the value of y , x is also negative.

Case 1 : x=2 , y =3 xy = 23 = 8 > 0
Case 2: x= -2 , y =3 xy = (-2)3 = -8 < 0

Mantra: If xy < 0 , x is also negative but it is not true vice versa. i.e if x < 0, then not necessarily xy < 0



The answer should be can't be determined as either x can be negative or y can be negative in which case x is positive. Isnt it?
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Quote:
Concept tested: Unit Digit
Question: What is the units digit of (28)(34)(57)?
a) 3
b) 0
c) 5

Answer: 0

We need not multiply the entire numbers to find the unit digit. Multiplying 2 and 5 , we get 10 (unit digit ‘0’). Hence this number when multiplied by any number any number of times will yield ‘0’ as unit digit.


Mantra: When a number with ‘0’ in its unit digit is multiplied with any other number, unit digit will remain same i.e. ‘0’.

that's incorrect
something wrong with picking up unit digits, you picked up 10th digits to show answer to unit digit, it should be
(28)(34)(57) = 8*4*7 == 32 * 7 == 32 * 7 = 4

Answer is 4

if you multiply (28)(34)(57) == 54254
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