FDP Flashcards

1
Q

Rules of Powers

a^m.a^n

Quant Basics

A

a^(m+n)

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2
Q

Rules of Powers

(a^m)/(a^n)

Quant Basics

A

a^(m-n)

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3
Q

Rules of powers

(a^m)^n

Quant Basics

A

a^(mn)

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4
Q

Rules of powers

(a^n)/(b^n)

Quant Basics

A

(a/b)^n

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5
Q

Rules of powers

a^0

Quant Basics

A

1

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6
Q

Rules of powers

a^(-m)

Quant Basics

A

1/(a^m)

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7
Q

Rules of powers

a^(1/n)

Quant Basics

A

nth root of a

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8
Q

Rules of powers

(ab)^m

Quant Basics

A

(a^m)(b^m)

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9
Q

Comparing Fractions (a, b >0)

If Numerator increases

Quant Basics

A

Fraction Increases

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10
Q

Comparing Fractions (a, b >0)

If Denominator Increases

Quant Basics

A

Fraction Decreases

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11
Q

Comparing Fractions

Case 1: If N Increases and D Decreases

Quant Basics

A

F2 > F1

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12
Q

Conmparing Fractions

Case 2a: If N, D increase by the same amount (N+a, D+a) and N1<D1 then

Quant Basics

A

F2 > F1

N is dominant

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13
Q

Comparing Fractions

Case 2b: If N, D increase by the same amount (N+a, D+a) and N1>D1 then

Quant Basics

A

F2 < F1

D is dominant

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14
Q

Comparing Fractions

Case 3a: If N, D decrease by the same amount (N-a, D-a) and N1<D1 then

Quant Basics

A

F2 < F1

N is dominant

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15
Q

Comparing Fractions

Case 3b: If N, D decrease by the same amount (N-a, D-a) and N1 > D1 then

Quant Basics

A

F2 > F1

D is demoniant

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16
Q

Unit Conversion

1ft = ? inches
1mi = ? ft = ? inches
1km = ? m
1mi = ? km

Quant Basics

A
  • 12
  • 5280, 63360
  • 1000
  • 1.6
17
Q

Factorials

n! =

Quant Basics

A
  • n(n-1)!
  • 1 x 2 x 3 x … x (n-1) x n
18
Q

Counting

Number of integers from 1 to n (inclusive) =

Quant Basics

A

n OR (n-1)+1

19
Q

What is the equation if:
1. x is p% more than y
2. x is p% less than y

A
  1. x = y (1 + p/100)
  2. x = y (1 - p/100)
20
Q

What is the equation for percentage change?

A

Change = ((Final - Initial) / Initial) x 100x

21
Q

What is the divisibility rule for 11 ?

A

Sum of Odd Place Digits
Sum of Even Place Digits
are Divisible by 11

22
Q

For Unknow #’s + GCF
- # of PF ?
- # of Powers ?

A
  • # of PF = All common PF of all #’s
  • # of Powers = Min Power of that PF for that
23
Q

For Unknow #’s + LCM
- # of PF ?
- # of Powers ?

A
  • # of PF = All PFs of all #’s
  • # of Powers = Max Power of that PF for that
24
Q

To Find the # of Mutiples in A Range What is the Method ?

A

Last multiple - First multiple / (Divisor) +1

25
Q

For #’s That are consecutive then GCF = ?

A

GCF = 1

26
Q

What is the Method to find x if : LCM (x,18) =36

A

1) Prime Factorise each #
2) Take all PF with their max power
3) Multiply all terms in 2 to get possible values of x

27
Q

Whats is the method to find x if :
GCF (x,18) = 6

A

1) Prime Factorise each #
2) Take all common PF with their least # powers
3) Multiply all terms in 2) to get possible values for x

28
Q

For any 2 integers (A,B)
LCM(A,B) x GCF(A,B) = ?

A

A x B

29
Q

If x is a multiple of y then what relationship does x have with prime factors of y ?

A

All PFs of y must be PFs of x

30
Q

If two integers don’t have any primes in common, Then :
- GCF = ?
- LCM = ?

A

GCF = 1
LCM = (INT)1 x (INT)2

31
Q

If x is a factor of y
- LCM = ?
- GCF = ?

A

LCM = y
GCF = x

32
Q

Define greatest common factor

A

Largest Factor of 2 Integers
- TT (Common PFs)
- < or = Integer

33
Q
A