Odd and Even Numbers
Trending Questions
All integers are Rational Numbers. State whether True/False
True
False
When you divide a certain number by 13 the quotient is −18 and its remainder is 7 .Find the number
- True
- False
How to solve (-65)x(-19)+65 using distributive property
- positive
- zero
- negative
- not defined
- 2n - 1, where n is rational number.
- 2n + 1, where n is natural number.
- 2n + 1, where n is rational number.
- 2n - 1, where n is natural number.
Division of 2 irrational numbers can be rational .(true or false)
x ∈ [4, 6) means:
4 ≤ x ≤ 6
4 < x < 6
4 < x ≤ 6
4 ≤ x < 6
Bill noticed a couple of occupants (numbers) of Room W, “7” and “8”, enter the “Hall of Division”. The resultant number that comes out from the hall is an occupant of which of the following rooms?
Room N
Room W
Room I
None of the above
Bill was walking in the ruins of “The Hall of Operations” where he found another ancient community hall. It was named The Negativus.
The behavior of this hall is similar to that of The Reciprocus in the sense that any occupant of the “House of Rational Numbers, Q” exit The Negativus as a different occupant, belonging to the same House.
Bill immediately came to the conclusion that, just like The Reciprocus did not allow The Oblivion, The Negativus also does not allow The Oblivion. Is Bill’s conclusion True or False?
True
False
If the side of a square is 9x + 3 and x is a whole number, then the perimeter is a/an ____
fraction
prime number
even number
odd number
Bill was curious to find the room into which the previous number went in (which exited the “Hall of Division” when occupants “7” and “8” went in). He came out of the room he was in and was surprised at what he saw!
He noticed that the previous rooms he saw – Room N, Room W and Room I were all inside a huge house whose nameplate read – “House of Rational Numbers, Q”. This house of rational numbers was part of a huge villa – many times larger. Bill couldn’t see the nameplate of this villa.
He realized that the arrangements of the Rooms N, W and I inside “House of Rational Numbers, Q” were in logical accordance with the nature of numbers in Earth 1. What could Bill’s inferences be? Choose ALL the correct inferences Bill should have made.
Room N was inside Room W
Room W was adjacent to Room I
Room N and W are inside Room I
Rational numbers are represented by the letter Q
- a
- b
- c
- d
Bill wanted to find out the room into which the exited number went in. When he zoomed into the same premises of “The Hall of Operations” using his binoculars, he saw the following engravings on the walls of the halls:
Engraving 1: All natural numbers are rational numbers
Engraving 2: All natural numbers are rational numbers
Engraving 3: All integers are rational numbers
Help Bill by validating the engravings by selecting ALL the correct engravings, given in the options below:
Engraving 1 only
Bothengravings1 and 2
All the engravings are correct
Engraving 2 only
- S
- R
- P
- Q
p and q are integers and
(a) q = 0 (b) q = 1
(c) q ? 1 (d) q ? 0
- positive
- zero
- negative
- not defined
- positive
- zero
- negative
- not defined