Math Flashcards
When Adding: a Negative number + a Negative number will = a ______ number
-2+-3
Negative
When Adding: a Positive number + a Positive number will = a _______ number.
2+3
Positive
When Multiplying: a Positive number X a Positive number will = a ______ number
2X3
Positive
When Multiplying: a Positive number X a Negative number will = a _____ number
2X-3
Negative
When Multiplying: a Negative number X a Negative number will = a _____ number
-2X-3
Positive
When Dividing: a Positive number / a Positive number will = a ______ number
2/4
Positive
When Dividing: a Positive number / a Negative number will = a _____ number
2/-4
Negative
When Dividing: a Negative number / a Negative number will = a _____ number
-2/-4
Positive
Rule: Adding or Subtracting Fractions with the SAME Denominator
1/2+4/2
Add numerators and keep denominators
Rule: Adding or Subtracting Fractions with DIFFERENT Denominators
2/3+4/6
- Find the LCD
- Multiply the numerator and denominator by the factor to get to the LCD.
- Add numerators.
- Keep denominators
Rule: Multiplying Fractions
2/3X3/4
- Multiply the numerators
- Multiply the denominators
- Simplify
Rule: Dividing Fractions
2/3 / 3/4
- Keep first fraction the same
- Change sign from / to X
- Flip the second fraction to it’s reciprocal
- Multiply the numerators
- Multiply the denominators
Rule: Comparing Fractions
(Which is larger?)
2/3 3/4
Cross Multiply
Rule: Decimal to Fraction
- Make the number the numerator
- Make the denominator 1 with however many zeros the numerator has numbers
- Simplify
Rule: Fraction to Decimal
- Numerator becomes the divisor
- Denominator becomes the dividend
- Divide
Rule: Mixed Numbers to Improper Fractions
- Multiply the base number by the denominator
- Add that number to the numerator
- Keep the new number as the numerator
- Keep the denominator the same
Rule: Improper Fraction to Mixed Number
- Divide the numerator by the denominator
- Keep the whole number as the whole number
- The number in the tenths place becomes the denominator
Fraction: 1/2
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.5
Percentage: 50%
Fraction: 1/4
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.25
Percentage: 25%
Fraction: 1/3
Decimal: _____
Percentage: _____
Fraction: ______
Decimal: 0.333
Percentage: 33.333%
Fraction: 2/3
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.666
Percentage: 66.666%
Fraction: 1/10
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.1
Percentage: 10%
Fraction: 1/8
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.125
Percentage: 12.5%
Fraction: 1/6
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.1666…
Percentage: 16.666%
Fraction: 1/5
Decimal: _____
Percentage: _____
Fraction: _____
Decimal: 0.2
Percentage: 20%
Rule: Simple Probability
P(event): #of desired outcomes
_____________________
total # of outcomes
Rule: Probability of Event NOT Occuring
Probability of Event Occurring - 1
= Probability of Event NOT Occurring
Rule: Probability Involving OR
P(event A or B) = P(eventA) + P(eventB) - P(overlap of event A and B
Rule: Compound Probability
P(A) X P(B)
Unit of Length
12 inches = __________
1 foot
Unit of Length
36 inches = __________ & __________
3 feet & 1 yard
Unit of Length
5,280 feet = __________
1,760 yards
Unit of Length
1,760 yards = __________ or __________
1 mile or 5280 feet
Unit of Volume
8 ounces = __________
1 cup
Unit of Volume
16 ounces = __________ & ________
2 cups & 1 pint
Unit of Volume
4 cups = __________ & _________
2 pints & 32 ounces
Unit of Volume
32 ounces = __________ &_________
4 cups & 1 quart
Unit of Volume
8 pints = __________ & ________
4 quarts & 16 cups