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Mrs. Bonifay’s Algebra I Class
Math Review Mrs. Bonifay’s Algebra I Class
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Types of Numbers Natural Numbers: Also known as counting numbers
(1, 2, 3, 4, 5, 6…………) Whole Numbers: Natural numbers plus 0 (0, 1, 2, 3, 4, 5, 6…………)
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More Types of Numbers Positive Numbers: All numbers greater than zero
Negative Numbers: All numbers less than zero (Zero is neither positive nor negative!)
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And More Types of Numbers!
Integers: Whole numbers and their opposites example: -1 and 1 are opposites Rational Numbers: Numbers which can be represented as a fraction of two integers
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A Little More Even and Odd
All even numbers are divisible by 2. All odd numbers are NOT divisible by 2. Remember: Zero is neither positive nor negative!
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Absolute Value Absolute value is a number’s distance from zero.
Absolute values are always, always, always positive EXCEPT for the absolute value of zero which is zero! Example: [-1] = 1 [1] = 1 [0] = 0
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Add or Subtract When you want to find the SUM of two or more numbers, you: ADD (+) When you want to find the DIFFERENCE of two or more numbers, you: SUBTRACT (-)
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Multiply or Divide When you want to find the product of two or more numbers, you: MULTIPLY (x) When you want to find the quotient of two or more numbers, you: DIVIDE (/)
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Place Values The place in a multi-digit number a single digit holds.
EXAMPLE: In the number 123 (“one-hundred twenty-three”), “3” is in the ones place, “2” is in the tens place, and “1” is in the hundreds place.
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FRACTIONS A FRACTION is a part of a whole.
EXAMPLE: If I have a pizza with six slices, one slice of pizza will be 1/6 or one piece out of six pieces.
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More Fractions In the fraction 1/6, “1” is called the numerator, and “6” is called the denominator. numerator denominator
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Even More Fractions REMEMBER: When the numerator and the denominator are the same number, the fraction is equal to “1” Example: Numerator is 7 = 1 Denominator is 7
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Adding Fractions When adding fractions with like denominators, simply add the numerators. Example: = 4 = 4
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Subtracting Fractions
As with addition, when subtracting fractions with like denominators, simply subtract the numerators. Example: = 1 = 1
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Multiplying Fractions
When multiplying fractions, multiply the numerators AND multiply the denominators. Example: x = 6 2 x 3 = 6 3 x 5 = 15
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Dividing Fractions When dividing fractions, “flip” the second fraction in the equation and then multiply. Example: / 3 = 2 x 5 = 10
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Greater Than, Less Than, and Equal To
“Greater than” (>) is when the first number listed is more than the second number listed. Example: 56 > 45 “Less than” (<) is when the first number is less than the second number. Example: 45 < 56 “Equal to” (=) is when the first and second number are the same value. Example: 45 = or = 6 6
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4 Exponents 2 This would be read “four to the second power.”
It would be the same at “4 x 4” which is 16 “4” is the BASE and “2” is the EXPONENT “16” is the power.
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