5th Grade Science Flashcards: Graphs Show Weight Stays Same

What this deck covers

This deck focuses on Graphs Show Weight Stays Same, giving you a quick way to review the definitions, rules, and examples that matter most for 5th Grade Science.

How to use these flashcards

Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.

Flashcard 1: Identify the pattern: weight changes from $7$ to $7$ to $7$. What is the total change in weight?

Answer: Total change is $0$. $7 - 7 = 0$ for each step and overall.

Flashcard 2: Which change in weight between consecutive points indicates constant weight: $0$ or $+2$?

Answer: $0$. No change means difference of $0$ between points.

Flashcard 3: Identify the pattern on a bar graph: bars at $6, 6, 6$ units. What happens to weight?

Answer: Weight stays the same at $6$ units. All bars at height $6$ show no variation.

Flashcard 4: Identify the constant segment: a line graph goes from $(0, 5)$ to $(2, 5)$ to $(4, 9)$. When is weight constant?

Answer: From $x = 0$ to $x = 2$. Both points at $y = 5$ form a horizontal segment.

Flashcard 5: Identify the constant segment: points are $(1, 10)$, $(3, 10)$, $(5, 10)$. Over what interval is weight constant?

Answer: From $x = 1$ to $x = 5$. All three points have $y = 10$, spanning this interval.

Flashcard 6: What does it mean if a weight graph is flat even though time increases?

Answer: Time changes, but weight does not change. Flat means weight stays constant as time progresses.

Flashcard 7: Identify the pattern: a line graph has points at $(1, 5)$, $(2, 5)$, $(3, 5)$. What happens to weight?

Answer: Weight stays the same at $5$ units. All $y$-coordinates equal $5$, showing no change.

Flashcard 8: Identify the pattern: a line graph has points at $(0, 8)$ and $(4, 8)$. What happens to weight?

Answer: Weight stays the same at $8$ units. Both points have the same $y$-value of $8$.

Flashcard 9: Which graph best shows constant weight: a flat line at $y = 9$ or a line from $(0, 2)$ to $(4, 10)$?

Answer: A flat line at $y = 9$. The sloped line shows weight increasing from $2$ to $10$.

Flashcard 10: Identify the constant weight: $(1, 3)$, $(2, 4)$, $(3, 5)$. Does weight remain the same?

Answer: No; weight increases. $y$-values go from $3$ to $4$ to $5$, showing increase.

Flashcard 11: Identify the pattern: weights are $4, 4, 4, 4$ at times $1, 2, 3, 4$. What does the graph show?

Answer: A horizontal line; weight is constant. All weights equal $4$, creating a flat line.

Flashcard 12: What is the best description of a constant-weight trend on a bar graph?

Answer: All bars are the same height. Equal heights mean equal values across categories.

Flashcard 13: What does the term constant weight mean when reading a graph?

Answer: The weight value does not change across the graph. Constant means unchanging or staying at the same value.

Flashcard 14: What does a horizontal line on a weight-versus-time line graph indicate?

Answer: Weight remains the same (constant) over time. A horizontal line has zero slope, indicating no change.

Flashcard 15: Which graph pattern shows weight stays the same: horizontal, rising, or falling line?

Answer: Horizontal line. Only horizontal lines show no change in $y$-values.

Flashcard 16: Which statement matches a constant-weight graph: “$y$ stays the same” or “$y$ increases as $x$ increases”?

Answer: $y$ stays the same. Constant weight means $y$ doesn't vary with $x$.

Flashcard 17: Which graph feature best shows weight stays the same: horizontal, rising, or falling line?

Answer: A horizontal line. Horizontal lines show no change in $y$-value (weight) over time.

Flashcard 18: What is the slope of a weight graph line when weight remains the same?

Answer: Slope is $0$. No vertical change means rise over run equals zero.

Flashcard 19: Identify the pattern in a table when weight stays the same across different times.

Answer: The weight values repeat (all equal). Constant weight means the same value appears in every row.

Flashcard 20: Which statement matches a constant-weight graph: "y changes" or "y stays the same"?

Answer: "y stays the same.". Constant weight means the $y$-value doesn't change.

Flashcard 21: What does it mean if all plotted points have the same $y$-value on a weight graph?

Answer: Weight is the same for all measurements. Points at the same height show no weight variation.

Flashcard 22: Identify the constant weight shown by points $(0,12),(4,12),(9,12)$ on a graph.

Answer: $12$ (units of weight). All three points share the same $y$-value.

Flashcard 23: Which option shows constant weight: points $(1,5),(2,5),(3,5)$ or $(1,5),(2,6),(3,7)$?

Answer: $(1,5),(2,5),(3,5)$. All points have the same $y$-coordinate of $5$.

Flashcard 24: Identify whether weight changes if a weight-vs-time line is flat from $t=0$ to $t=10$.

Answer: Weight does not change. A flat line shows zero change in weight.

Flashcard 25: What is the $y$-intercept on a constant-weight graph if the weight is always $8\,\text{N}$?

Answer: $8\,\text{N}$. The $y$-intercept equals the constant weight value.

Flashcard 26: What is the average rate of change if weight is $20\,\text{N}$ at both $t=1$ and $t=6$?

Answer: $0\,\text{N}$ per time unit. No change divided by time interval equals zero.

Flashcard 27: Identify the correct conclusion if a weight graph has slope $0$ between $t=3$ and $t=9$.

Answer: Weight is constant from $t=3$ to $t=9$. Zero slope indicates no change in weight.

Flashcard 28: Which line segment shows weight stays the same: from $(2,6)$ to $(8,6)$ or from $(2,6)$ to $(8,10)$?

Answer: From $(2,6)$ to $(8,6)$. Both points have the same $y$-coordinate, showing no change.

Flashcard 29: What is the change in weight from $t=2$ to $t=7$ if the graph is horizontal at $15\,\text{N}$?

Answer: $0\,\text{N}$. Horizontal lines show no weight difference between any two points.

Flashcard 30: Identify the constant weight if a line is horizontal at $y=9$ on a weight graph.

Answer: $9$ (units of weight). The horizontal line's $y$-value is the constant weight.