Consider the expression (1)/(3)bwh. Complete 2 descriptions of the parts of the expression. The entire expression is the product of In this context, (1)/(3) is a

Analyze Expression Components: The expression (1/3)bwh can be analyzed by looking at its components. The entire expression represents the volume of a geometric figure, where b represents the base, w represents the width, and h represents the height. The fraction (1/3) is a multiplier that is applied to the product of b, w, and h. This suggests that the expression could be the formula for the volume of a pyramid or a cone, where the (1/3) accounts for the shape's geometry. Volume of Geometric Figure: In this context, (1/3) is a coefficient. It is a constant factor that modifies the product of the variables b, w, and h. The coefficient (1/3) indicates that the volume is one third of the product of the base area (b times w) and the height (h).

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Consider the expression
(1)/(3)bwh.
Complete 2 descriptions of the parts of the expression.

The entire expression is the product of
In this context,
(1)/(3) is a

Consider the expression $\frac{1}{3} b w h$ . $\newline$ Complete $2$ descriptions of the parts of the expression. $\newline$ $1$ . The entire expression is the product of $\square$ . $\newline$ $2$ . In this context, $\frac{1}{3}$ is a $\square$ .

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Math Problems

Grade 6

Identify expressions and equations

Full solution

Q. Consider the expression

\frac{1}{3} b w h

\newline

Complete

2

descriptions of the parts of the expression.

\newline

1

. The entire expression is the product of

\square

\newline

2

. In this context,

\frac{1}{3}

is a

\square

Analyze Expression Components: The expression $(\frac{1}{3})bwh$ can be analyzed by looking at its components. The entire expression represents the volume of a geometric figure, where $b$ represents the base, $w$ represents the width, and $h$ represents the height. The fraction $(\frac{1}{3})$ is a multiplier that is applied to the product of $b$ , $w$ , and $h$ . This suggests that the expression could be the formula for the volume of a pyramid or a cone, where the $(\frac{1}{3})$ accounts for the shape's geometry.
Volume of Geometric Figure: In this context, $\frac{1}{3}$ is a coefficient. It is a constant factor that modifies the product of the variables $b$ , $w$ , and $h$ . The coefficient $\frac{1}{3}$ indicates that the volume is one third of the product of the base area ( $b \times w$ ) and the height ( $h$ ).