Identify Parts of an Expression - 6th Grade Math
Card 1 of 25
What is a factor in an expression such as $4x$?
What is a factor in an expression such as $4x$?
Tap to reveal answer
Factor: a quantity multiplied by another quantity. Factors are numbers or variables that multiply together.
Factor: a quantity multiplied by another quantity. Factors are numbers or variables that multiply together.
← Didn't Know|Knew It →
What is the meaning of the term product in an expression such as $ab$?
What is the meaning of the term product in an expression such as $ab$?
Tap to reveal answer
Product: the result of multiplying quantities. Multiplication combines factors to create a single value.
Product: the result of multiplying quantities. Multiplication combines factors to create a single value.
← Didn't Know|Knew It →
Identify the terms in the expression $5x-2$.
Identify the terms in the expression $5x-2$.
Tap to reveal answer
Terms: $5x$ and $-2$. Split at the minus sign to find each separate part.
Terms: $5x$ and $-2$. Split at the minus sign to find each separate part.
← Didn't Know|Knew It →
What is a coefficient in an expression such as $9y$?
What is a coefficient in an expression such as $9y$?
Tap to reveal answer
Coefficient: the numerical factor of a variable term. The coefficient is the number multiplying the variable.
Coefficient: the numerical factor of a variable term. The coefficient is the number multiplying the variable.
← Didn't Know|Knew It →
Identify the quotient in the expression $\frac{3x}{4}$ using a single fraction.
Identify the quotient in the expression $\frac{3x}{4}$ using a single fraction.
Tap to reveal answer
Quotient: $\frac{3x}{4}$. The entire fraction represents one quotient expression.
Quotient: $\frac{3x}{4}$. The entire fraction represents one quotient expression.
← Didn't Know|Knew It →
What is a term in an expression such as $7x+3$?
What is a term in an expression such as $7x+3$?
Tap to reveal answer
Term: a part separated by $+$ or $-$. Terms are the separate parts combined by addition or subtraction.
Term: a part separated by $+$ or $-$. Terms are the separate parts combined by addition or subtraction.
← Didn't Know|Knew It →
What is the meaning of the term quotient in an expression such as $\frac{a}{b}$?
What is the meaning of the term quotient in an expression such as $\frac{a}{b}$?
Tap to reveal answer
Quotient: the result of dividing quantities. Division splits one quantity by another to find how many times it fits.
Quotient: the result of dividing quantities. Division splits one quantity by another to find how many times it fits.
← Didn't Know|Knew It →
Identify the coefficient of $y$ in the expression $-7y+2$.
Identify the coefficient of $y$ in the expression $-7y+2$.
Tap to reveal answer
Coefficient of $y$: $-7$. Include the negative sign as part of the coefficient.
Coefficient of $y$: $-7$. Include the negative sign as part of the coefficient.
← Didn't Know|Knew It →
What is the meaning of the term sum in an expression such as $a+b$?
What is the meaning of the term sum in an expression such as $a+b$?
Tap to reveal answer
Sum: the result of adding quantities. Addition combines two or more quantities into one total.
Sum: the result of adding quantities. Addition combines two or more quantities into one total.
← Didn't Know|Knew It →
Identify the constant term in the expression $8m-11$.
Identify the constant term in the expression $8m-11$.
Tap to reveal answer
Constant term: $-11$. The constant term has no variable attached.
Constant term: $-11$. The constant term has no variable attached.
← Didn't Know|Knew It →
Identify the factors in the product $6xy$.
Identify the factors in the product $6xy$.
Tap to reveal answer
Factors: $6$, $x$, and $y$. Each value being multiplied together is a factor.
Factors: $6$, $x$, and $y$. Each value being multiplied together is a factor.
← Didn't Know|Knew It →
Identify the factors in the product $-4a$.
Identify the factors in the product $-4a$.
Tap to reveal answer
Factors: $-4$ and $a$. Both the number and variable multiply to form the product.
Factors: $-4$ and $a$. Both the number and variable multiply to form the product.
← Didn't Know|Knew It →
Which operation does the expression $p+q$ represent: sum, product, or quotient?
Which operation does the expression $p+q$ represent: sum, product, or quotient?
Tap to reveal answer
Sum. The plus sign indicates addition, creating a sum.
Sum. The plus sign indicates addition, creating a sum.
← Didn't Know|Knew It →
Which operation does the expression $\frac{m}{n}$ represent: sum, product, or quotient?
Which operation does the expression $\frac{m}{n}$ represent: sum, product, or quotient?
Tap to reveal answer
Quotient. The fraction bar indicates division, creating a quotient.
Quotient. The fraction bar indicates division, creating a quotient.
← Didn't Know|Knew It →
View one part as a single entity: In $3(x+2)$, what is the single grouped factor?
View one part as a single entity: In $3(x+2)$, what is the single grouped factor?
Tap to reveal answer
The grouped factor is $(x+2)$. Parentheses group multiple parts into one factor.
The grouped factor is $(x+2)$. Parentheses group multiple parts into one factor.
← Didn't Know|Knew It →
View one part as a single entity: In $\frac{x+5}{2}$, what is the numerator expression?
View one part as a single entity: In $\frac{x+5}{2}$, what is the numerator expression?
Tap to reveal answer
Numerator: $(x+5)$. The entire top expression acts as one unit in the fraction.
Numerator: $(x+5)$. The entire top expression acts as one unit in the fraction.
← Didn't Know|Knew It →
View one part as a single entity: In $2(x-1)+7$, what is the product term?
View one part as a single entity: In $2(x-1)+7$, what is the product term?
Tap to reveal answer
Product term: $2(x-1)$. The multiplication creates one term before adding $7$.
Product term: $2(x-1)$. The multiplication creates one term before adding $7$.
← Didn't Know|Knew It →
Identify the coefficient of $(x+3)$ in the expression $5(x+3)$.
Identify the coefficient of $(x+3)$ in the expression $5(x+3)$.
Tap to reveal answer
Coefficient of $(x+3)$: $5$. The number multiplying the grouped expression is its coefficient.
Coefficient of $(x+3)$: $5$. The number multiplying the grouped expression is its coefficient.
← Didn't Know|Knew It →
Identify the coefficient of $x$ in the expression $12x+5$.
Identify the coefficient of $x$ in the expression $12x+5$.
Tap to reveal answer
Coefficient of $x$: $12$. The number directly in front of the variable is its coefficient.
Coefficient of $x$: $12$. The number directly in front of the variable is its coefficient.
← Didn't Know|Knew It →
Identify the terms in the expression $3a+4b+7$.
Identify the terms in the expression $3a+4b+7$.
Tap to reveal answer
Terms: $3a$, $4b$, and $7$. Each plus sign separates the expression into distinct terms.
Terms: $3a$, $4b$, and $7$. Each plus sign separates the expression into distinct terms.
← Didn't Know|Knew It →
Identify the coefficient of $x$ in the expression $12x+4$.
Identify the coefficient of $x$ in the expression $12x+4$.
Tap to reveal answer
Coefficient of $x$: $12$. The number multiplying $x$ is $12$.
Coefficient of $x$: $12$. The number multiplying $x$ is $12$.
← Didn't Know|Knew It →
Identify the terms in the expression $3a+2b+7$.
Identify the terms in the expression $3a+2b+7$.
Tap to reveal answer
Terms: $3a$, $2b$, and $7$. Three parts separated by plus signs.
Terms: $3a$, $2b$, and $7$. Three parts separated by plus signs.
← Didn't Know|Knew It →
Identify the terms in the expression $8x-5$.
Identify the terms in the expression $8x-5$.
Tap to reveal answer
Terms: $8x$ and $-5$. Separated by the minus sign into two parts.
Terms: $8x$ and $-5$. Separated by the minus sign into two parts.
← Didn't Know|Knew It →
Identify the factors in the product $6mn$.
Identify the factors in the product $6mn$.
Tap to reveal answer
Factors: $6$, $m$, and $n$. Three values multiplied: $6 \times m \times n$.
Factors: $6$, $m$, and $n$. Three values multiplied: $6 \times m \times n$.
← Didn't Know|Knew It →
Identify the factors in the product $-4x^2$.
Identify the factors in the product $-4x^2$.
Tap to reveal answer
Factors: $-4$, $x$, and $x$. $x^2 = x \times x$, so $x$ appears twice as a factor.
Factors: $-4$, $x$, and $x$. $x^2 = x \times x$, so $x$ appears twice as a factor.
← Didn't Know|Knew It →