Vocabulary2
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Transcript of Vocabulary2
Warm Up
Vocabulary
Variables Solve One-step equationDistributive property Solution termLike terms infinitely many solutions
Algebraic expression inverse operation two-step equations constants no solution unique solution coefficients
Linear equations in one variableAddition property of Equality additive inverseCube root Decimal expansion exponent
Exponential notation irrational Multiplication Property of Equality multiplicative inverses perfect
square radical rational scientific notation significant digits Square Root
Learning Targets
EQ: What vocabulary words will we learn during Unit 2?
Today I will receive vocabulary words and definitions for Unit 2 because this will allow me to speak and understand the language of the standards.
I can: Define one vocabulary word using my own terms.
Variable: A letter or symbol used to represent a number.
Define
Memory Cue
X + 3= 10
Define
Memory Cue
Solve: Identify the value that when substituted for the variable makes the equation a true statement.
X + 6 = 16 - 6 - 6 x = 10
Define
Memory Cue
One Step equation: equations that can be solved in one step
x + 3= 10 -3 = -3 x = 7
Define
Memory Cue
Two Step equation: equations that can be solved in two steps
7x + 3= 10 - 3 = -3 7x = 7 7 7 x = 1
Define
Memory Cue
Distributive Property: The distributive property lets you multiply a sum by multiplying each addend separately and then add the products
Term: Parts of an expression or equation separated by +, =, or – signs
Define
Memory Cue
3x + 6x – 2 = 75
Define
Memory Cue
Solution - the set of all values which, when substituted for unknowns, make an equation true.
x2 = 16
x= 4 or x=-4
Define
Memory Cue
Like Terms: Monomials that have the same variable raised to the same power. Onlythe coefficients of like terms can be different.
3x + 6x – 2 = 75
Infinitely many solutions: This occurs when expressions on both sides of the equation are the same.
Define
Memory Cue
-18a + 3 = 3 – 18a
Define
Memory Cue
Algebraic Expression: A mathematical phrase involving at least one variable.Expressions can contain numbers and operation symbols.
4x+10
Inverse Operation: Pairs of operations that undo each other, for example, additionand subtraction are inverse operations and multiplication and division are inverse operations.
Define
Memory Cue
+6-6 0
3x3
Define
Memory Cue
Constant- a number on its own
4x+10
No solution: an equation in which the variable will cancel out and the constants are not equal
Define
Memory Cue
-7x + 7 = 19 – 7x
Unique solution: an equation in which the variable will not cancel out and the constants are not equal
Define
Memory Cue
6x + 9 = 19 – 7x
Define
Memory Cue
Coefficient: A number used to multiply a variable.
8x
Linear Equation in One Variable: An equation that can be written in the form ax + b = c where a, b, and c are real numbers and a ≠ 0
Define
Memory Cue
6x + 9 = 19 – 7x
Define
Memory Cue
Addition Property of Equality: For real numbers a, b, and c, if a = b, then a + c = b + c. In other words, adding the same number to each side of an equation produces an equivalent equation.
x + 19 = 19 + x
Additive Inverses: Two numbers whose sum is 0 are additive inverses of one another.
Define
Memory Cue
3/4 and – 3/4 are additive inverses of one another because 3/4 + (– 3/4) = (– 3/4) + 3/4 = 0.
Define
Memory Cue
Exponent: The number of times a base is used as a factor of repeated multiplication.
x2
Define
Memory Cue
8.9876098………………
Irrational: A real number whose decimal form is non-terminating and non-repeating that cannot be written as the ratio of two integers
Define
Memory Cue
8.98989898…
8
Rational: A number that can be written as the ratio of two integers with a nonzero denominator.
Define
Memory Cue
5.86 x 10
Scientific Notation: A representation of real numbers as the product of a number between 1 and 10 and a power of 10, used primarily for very large or very small numbers.
Define
Memory Cue
Perfect Square: A number that has a rational number as its square root.
16 100 -9 36
Define
Memory Cue
Square Root: One of two equal factors of a nonnegative number.
For example, 5 is a square root of 25 because 5 • 5 = 25. Another square root of 25 is -5 because (-5) • (-5) = 25.
The +5 is called the principle square root of 25 and is always assumed when the radical symbol (√) is used.
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