NJSLA Practice Questions (2026) — Free Sample Questions with Answers

14 free NJSLA questions from our 150-question bank, grouped by content domain. Each answer explains why the right option is right — and why every wrong option is wrong.

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Reading Literary Texts

Question 1

How is the way Hana begins to feel at home in Passage 1 different from the way the speaker does in Passage 2?

Show answer & explanation

Answer: A

Hana’s feelings change through a game with a new friend, while the speaker’s change through daily walks.: Correct. Hana’s change follows the leaf-boat races with Imani (paragraphs 8–10); the speaker’s comes from walking the street “every day” until “somewhere in all that walking” it became hers (stanzas 4–5).

Hana’s feelings change from studying her old map, while the speaker’s change from long talks with neighbors.: Both halves are wrong: Hana changes after playing with Imani, and the speaker never talks with neighbors.

Hana’s feelings change slowly over many months, while the speaker’s change in one rainy afternoon.: Reverses the two texts: the rainy afternoon is Hana’s, and the speaker’s change takes weeks and months.

Hana’s feelings change only after she forgets her old home, while the speaker keeps reminders of hers.: Hana keeps her old map (paragraph 10), and the speaker never mentions reminders of a former home.

When comparing two texts, check each half of an answer choice against the correct passage.

Question 2

Read the poem “Scales.” Each stanza is numbered. Which statement best describes a theme of the poem?

Scales

1Every evening at seven, through the wall, my cousin Eamon saws at his cello like someone cutting firewood in the dark— the same eight notes climbing the stairs and tumbling back down, one of them always a little sour, the way milk tastes the day before you pour it out.

2I put my pillow over my head. I turn my own music up. I tell my aunt it sounds like a goose arguing with the moon, and she laughs, but she doesn’t knock on his door, and she doesn’t tell him to stop. I write a note in my head that I will never slide under his door: Please. Anything but scales.

3“He’s building something,” she says, folding towels into careful squares. She sets each finished towel on the pile and smooths it flat with her palm. “Nobody sees the house while the floor is still being poured.” I tell her that a house would be quieter.

4All through September the eight notes march up and down, up and down, stubborn as rain on a window, and every night, right on time, the sour one shows up like a guest who never learned he wasn’t invited.

5In October the sour note disappears. I don’t notice when. I only notice one night that I am waiting for it, the way you wait for a step that isn’t there and your foot comes down hard on nothing.

6By December the eight notes have friends— a slow song that wanders down the hallway and stops outside my door as if it wants to come in. I take the pillow off my head. I turn my music down.

7At the winter concert, Eamon sits in the third row of cellos, his bow moving with the others like grass in one wind. Nobody in the audience knows about the goose, or the firewood, or the milk. The music rises over the folding chairs and settles on us like a blanket. They only hear the song.

8But I know. I know the song was built one sour evening at a time, the way my aunt folds a towel— corner to corner, square on square— until a tangled pile becomes something you can stack.

Show answer & explanation

Answer: C

Family members should be patient with one another’s noisy hobbies.: Too narrow: the aunt’s patience (stanza 2) is a detail, but the poem’s message is about how the song was built.

Real talent tends to appear suddenly once a person finds the right activity.: Contradicts the poem: the skill grows month by month, from September to December (stanzas 4–6).

A skill that sounds effortless is often built from many imperfect attempts.: Correct. The audience “only hear the song” (stanza 7), but the speaker knows “the song was built / one sour evening at a time” (stanza 8).

Performing for an audience is the true reward for hours of practice.: A detail of stanza 7 stretched too far: the poem never says the concert is the reward; it ends on how the skill was built.

In a poem, the last stanza often states or sharpens the theme. Check that the theme fits the whole poem, not one stanza.

Question 3

Read the passage “The Silver Bridge.” Which statement best expresses a theme of the passage?

The Silver Bridge

1The night before Engineering Night, my bridge sat on the kitchen table like a trophy nobody had awarded yet. Two hundred craft sticks and nine evenings of work stretched between two stacks of cookbooks. I had even painted the railings silver. Ms. Adebayo had reminded our class that the judges at the library would care about only one thing—how much weight each bridge could hold before it cracked—but I figured a little shine could not hurt.

2“Looks great, Ines,” my brother Gabe said, leaning over it with a bowl of cereal. “Is it supposed to dip in the middle like that?”

3“It doesn’t dip,” I said. “That’s just the light.”

4Gabe shrugged and carried his cereal to the living room, but his question followed me around the kitchen like a fly. Two weeks earlier, Callum Hart had slid his notebook across our lab table. He had drawn a bridge covered in small triangles, each one braced against the next. “A triangle can’t change its shape unless one of its sides breaks,” he had said. “A square can fold flat. We should brace every section.” I had looked at his sketch for about three seconds. My design used long, straight beams, like the bridge over Larchmont Creek, and it was already half finished at home. “Mine is simpler,” I told him. “You’ll see.” He had closed his notebook and built a bridge of his own.

5Now I decided to run a test of my own. I laid a ruler across the center of the deck and set my math textbook on top of it. The bridge held. I added Gabe’s science book. The bridge held, but the silver railings leaned outward, the way a person’s elbows stick out when carrying something too heavy. When I added the dictionary, I heard a sound like a knuckle cracking. The deck folded into a shallow V, and the dictionary slid onto the table with a thump.

6I did not cry, exactly. I sat down and stared at the broken middle for a long time. Every square I had built had simply leaned over until it became a flat diamond. Callum had described exactly this, and I had not listened, because listening would have meant admitting my plan had a problem.

7Mom came in, looked at the bridge, and then looked at me. “What’s the damage?” she asked.

8“Just the middle,” I said. “But the middle is the part that matters.”

9She pulled out a chair and sat down across from me. “Then fix the middle. You have until six o’clock tomorrow.”

10I messaged Callum before I could change my mind. “Can you show me how you braced your sections?” I typed. My thumb hovered over the screen for a full minute before I pressed send.

11He answered with a photo of his notebook and one line: “Glue the diagonals first, and let them dry before you load anything.”

12I worked until almost eleven. I did not repaint anything. I cut new sticks and glued them corner to corner across every square, so that each section became two triangles. The new pieces were unpainted and messy, and the glue dried in cloudy drops. The bridge looked worse than it had that morning. When I pressed gently on the middle with two fingers, though, it pushed back.

13At Engineering Night, my bridge held forty-one pounds before a single joint split. Callum’s held fifty-three. I came in fourth and he came in second, and when the judge handed him his ribbon, I clapped loudly enough that he turned around and grinned.

14On the ride home, Gabe flicked one of the unpainted sticks. “It’s not very shiny anymore,” he said.

15“No,” I said, running my thumb along a cloudy drop of glue. “But now I know why it holds.”

Show answer & explanation

Answer: D

Many evenings of careful work will usually lead to success in a contest.: Ines works nine evenings (paragraph 1), yet the bridge still fails her own test (paragraph 5); effort alone is not what the story rewards.

A project that looks impressive matters more than a project that wins a prize.: Reverses the story: Ines ends up proud of a bridge that is “not very shiny anymore” (paragraph 14) but holds.

Family members are often the most honest judges of the work a person does.: Gabe’s question in paragraph 2 is a true detail, but it is too narrow to be the theme of the whole story.

Admitting a plan has a flaw can be the first step toward making it stronger.: Correct. Ines realizes she “had not listened, because listening would have meant admitting my plan had a problem” (paragraph 6); once she admits it and asks Callum for help, the rebuilt bridge “pushed back” (paragraph 12) and she can say, “now I know why it holds” (paragraph 15).

A theme is a message about life that the whole story develops, not one event. Track what the main character learns from the problem to the ending.

Reading Informational Texts

Question 4

Read the editorial “Fix It, Don’t Toss It: Why Our School Needs a Repair Café.” How does the author respond to people who worry that a repair café would cost too much?

Fix It, Don’t Toss It: Why Our School Needs a Repair Café

1Last month, I watched a classmate throw a perfectly good backpack into the trash because one zipper pull had snapped off. A new zipper pull costs less than a dollar. The backpack had years of use left in it. That moment convinced me that Garfield Middle School needs a repair café.

2A repair café is an event where people bring broken items—bikes, clothes, lamps, toys, backpacks—and volunteers help them fix those items for free. The idea started in the Netherlands in 2009, and today there are thousands of repair cafés around the world. Our school could hold one in the cafeteria on the first Friday afternoon of every month.

3A repair café would teach skills that every student can use. When you learn to sew on a button, patch a bike tire, or tighten a loose screw, you are learning to solve problems with your hands. Mr. Fairbanks, who teaches technology, has already offered to show students how to use simple tools safely.

4Repairing things also keeps them out of the trash. Every backpack, jacket, or lamp that gets fixed is one less item in a landfill. People who fix their own things are happier than people who buy new ones. Fixing also saves families money, because a repair usually costs far less than a replacement.

5A repair café would even bring our school community together. Students could work side by side with parents, grandparents, and neighbors who know how to fix things. When I visited a repair café in a nearby town, volunteers told me that some of the best conversations happen while people wait for a repair to be finished.

6Some people worry that a repair café would cost too much. But most repairs need only basic supplies, such as thread, glue, screws, and patches. The parent-teacher association has offered to donate a starter toolbox. A hardware store downtown has also agreed to give us a discount on supplies.

7Others say students are too busy for another club. A repair café is not a club, though. It happens one afternoon a month, and you can stop by for ten minutes or stay for two hours.

8Throwing something away takes a second. Fixing it takes a little longer, but it teaches us something every time. Let’s give Garfield Middle School a place where broken things—and the people who own them—get a second chance. If you agree, tell your homeroom teacher that you support a repair café.

Show answer & explanation

Answer: A

The author says most repairs need only cheap supplies and that others have offered help.: Correct. Paragraph 6 says repairs need “only basic supplies” and that the parent-teacher association and a hardware store have offered a toolbox and a discount.

The author admits the café will be expensive but argues that its benefits are worth the cost.: The author never admits it will be expensive; paragraph 6 argues the opposite.

The author suggests that each student pay a small fee to cover the cost of tools.: No fee is suggested; the toolbox is donated.

The author points out that the café will meet only one afternoon each month, so it cannot cost much.: Confuses two objections: “one afternoon a month” answers the worry that students are too busy (paragraph 7), not the cost worry.

When an author answers a counterclaim, match the answer to the specific objection it responds to.

Question 5

Decide whether each statement describes Passage 1, Passage 2, or both passages. Select one box for each statement.

Passage 1Passage 2Both
It explains that the new lens used rings of glass instead of one thick piece.
It describes a contest that tested ideas about how light behaves.
It names the first lighthouse in the United States to use the new lens.
It explains why mirrors behind lighthouse lamps had to be polished constantly.
It names the lighthouse where Fresnel’s first lens was installed.
Select one option in each row.
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Answer: It explains that the new lens used rings of glass instead of one thick piece.: Both; It describes a contest that tested ideas about how light behaves.: Passage 2; It names the first lighthouse in the United States to use the new lens.: Passage 1; It explains why mirrors behind lighthouse lamps had to be polished constantly.: Passage 1; It names the lighthouse where Fresnel’s first lens was installed.: Passage 2

Mark “Both” only when each passage clearly includes the information.

Question 6

Read the article “Dancing Directions: How Honeybees Share the Way to Food” and study the chart. Then answer the questions.

Which statement best expresses the central idea of the article?

Dancing Directions: How Honeybees Share the Way to Food

1A Message in the Dark A honeybee returns to her hive after finding a patch of flowers rich with nectar. Inside, the hive is nearly pitch dark, and thousands of her sisters are crowded onto the wax combs. She cannot point, and she cannot draw a map. Yet within minutes, other bees leave the hive and fly toward the same flowers, sometimes more than a mile away. How do they know where to go?

2The answer is a dance. For nearly a hundred years, scientists have studied how this dance works—and tested whether it really carries a message.

3Reading the Dance The returning bee, called a forager, performs what scientists call the waggle dance. She runs a short, straight line across the comb while shaking her body rapidly from side to side. Then she circles back to her starting point and runs the same line again, looping first to the right and then to the left. She may repeat the pattern dozens of times.

4The direction of the straight run tells the other bees which way to fly. Bees use the sun as a reference point. If the forager runs straight up the comb, the flowers lie in the same direction as the sun. If she runs at an angle 40 degrees to the right of straight up, the flowers lie 40 degrees to the right of the sun. Because the comb hangs straight up and down, “up” on the comb stands for the sun’s position in the sky.

5The length of the waggle run tells how far away the food is. The longer the forager waggles during each straight run, the farther the other bees must fly. In many colonies, each second of waggling stands for roughly one kilometer of flight, though the exact amount differs from colony to colony. The chart below shows approximate values for one colony.

6Bees that follow the dance cannot see it in the dark hive. Instead, they press close to the dancer and touch her with their antennae. They also pick up the scent of the flowers clinging to her body and feel the vibrations she makes with her wings. Then these new bees, called recruits, leave the hive and fly off on their own to find the flowers.

7A Scientist Who Watched Closely The first person to explain the dance was Karl von Frisch, an Austrian scientist who studied bees for more than fifty years. Von Frisch set out dishes of sugar water at different distances and directions from his hives. He marked the visiting bees with tiny dots of paint so he could tell them apart. Then he spent hour after hour at glass-walled hives, watching what the marked bees did when they returned home.

8Slowly, a pattern appeared. When he moved a dish farther away, the dancers’ waggle runs grew longer. When he moved it in a new direction, the angle of the runs shifted to match. Von Frisch published his findings in the 1940s, and in 1973 he shared the Nobel Prize in Physiology or Medicine for his discoveries about animal behavior.

9Doubters and Tests Not everyone was convinced. In the 1960s, a scientist named Adrian Wenner argued that recruits might find flowers by smell alone, without using the dance’s directions at all. His challenge was a fair one. After all, bees do pick up scents from the dancer. Could the dance simply be a bee’s way of getting attention?

10Over the next several decades, scientists designed new experiments to find out. Around 1990, a team of European researchers built a small robot bee and moved it through the waggle dance inside a real hive. Recruits that followed the robot tended to show up at feeding spots in the direction its dance pointed. Then, in 2005, scientists in England attached tiny radar tags to bees that had followed a dance and tracked their flights. The bees flew in the direction the dance indicated and traveled about the right distance before they began searching. Decades after von Frisch first sat beside his glass hives, new tools had confirmed what his patient watching revealed.

11Scent still matters; it helps recruits recognize the right flowers once they arrive. But a honeybee’s dance, it is now clear, is a real set of directions, written in movement instead of words.

Waggle Run Length and Distance to Food (approximate, one colony)0123450.5 km1 km2 km4 kmDistance from hive to foodSeconds of waggling per run
Show answer & explanation

Answer: C

Honeybees prefer flowers that are close to their hive, because long flights waste their energy.: Not in the article: it explains how bees signal distances, not which distances they prefer.

Karl von Frisch was the first scientist to study how honeybees find their food.: Overstates a detail: von Frisch was “the first person to explain the dance” (paragraph 7), not the first to study how bees find food.

Honeybees share where food is through a dance, an idea scientists have tested carefully.: Correct. The article explains how the dance shows direction and distance (paragraphs 3–6) and then how von Frisch and later scientists tested it (paragraphs 7–10).

Scientists still disagree about whether honeybees can share information at all.: Contradicts the conclusion: “it is now clear” that the dance is “a real set of directions” (paragraph 11).

A central idea covers the whole article. Use the headings to check that your answer fits every section.

Ratios and Proportional Relationships

Question 7

Ximena has read 72 pages of her book. This is 45% of the pages in the book. How many pages are in the book?

Enter a whole number, decimal or fraction (a/b). Do not include units.
Show answer & explanation

Answer: 160 pages

  1. 1. 45% of the book is 72 pages, so 1% is 72 ÷ 45 = 1.6 pages.
  2. 2. 100% is 1.6 × 100 = 160 pages.
  3. 3. Check: 0.45 × 160 = 72 ✓.
  4. 4. Estimate: 72 is a little less than half, so the book should be a little more than 144 pages ✓.

To find the whole, divide the part by the percent to get 1%, then multiply by 100.

Question 8

Paloma mixes juice and sparkling water in the same ratio for every batch of punch. The table shows some of her batches. How many cups of juice belong in the empty cell?

Paloma's punch batches
Juice (cups)410?
Sparkling water (cups)61527
Show answer & explanation

Answer: B

  1. 1. Simplify 4 : 6 to 2 : 3.
  2. 2. 27 ÷ 3 = 9, so multiply 2 : 3 by 9.
  3. 3. Juice = 2 × 9 = 18 cups.
  4. 4. Check: 18 : 27 = 2 : 3 ✓ (both ÷ 9).

16: This adds 6 because the juice went from 4 to 10. The table grows by multiplying, not by adding the same amount.

18: Correct. Juice : water = 4 : 6 = 2 : 3. 27 cups of water is 3 × 9, so juice is 2 × 9 = 18 cups (6.RP.A.3a).

22: This keeps the 5-cup difference from the 10 : 15 column. The difference between juice and water grows as the batch grows.

40.5: This multiplies 27 by , which inverts the ratio and finds water for 27 cups of juice.

In a ratio table, every column is the first column multiplied by the same number. Find that multiplier, not a constant difference.

The Number System

Question 9

Point K is at (2, −3). Click the open point that is exactly 5 units from point K and lies in Quadrant III.

Click the correct area of the figure.

Coordinate plane
−8−8−6−6−4−4−2−2224466880xyK
Grid lines are 1 unit apart. Axis labels are every 2 units. Point K is filled; the possible locations are open.
Show answer & explanation

Answer: C

  1. 1. 5 units left or right of K on y = −3: x = 2 − 5 = −3 or x = 2 + 5 = 7.
  2. 2. Quadrant III needs x < 0 and y < 0: (−3, −3).
  3. 3. Check: from x = −3 to the y-axis is 3 units, and from the axis to x = 2 is 2 units: 3 + 2 = 5 ✓.

Leftmost open point: This point is (−4, −3). It is in Quadrant III but |2| + |−4| = 6 units from K, one unit too far.

Upper open point, second from the left: This point is (−3, 3). It is in Quadrant II, not Quadrant III, and it is not on the same horizontal line as K.

Lower open point, second from the left: Correct. (−3, −3) has the same y-coordinate as K, and the distance is |2| + |−3| = 5 units across the y-axis. Both coordinates are negative, so it is in Quadrant III (6.NS.C.8).

Rightmost open point: This point is (7, −3). It is 7 − 2 = 5 units from K, but it is in Quadrant IV.

For points on a horizontal line, find distance from the x-coordinates; across the y-axis, add the absolute values. Quadrant III has both coordinates negative.

Question 10

Nora has 48 red beads and 60 blue beads. She makes as many identical bracelets as possible, using all the beads. Each bracelet has the same number of red beads and the same number of blue beads. How many beads are on each bracelet?

Show answer & explanation

Answer: A

  1. 1. Factors of 48: 1, 2, 3, 4, 6, 8, 12, 16, 24, 48. Factors of 60: 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, 60.
  2. 2. GCF = 12 bracelets.
  3. 3. Each bracelet: 48 ÷ 12 = 4 red, 60 ÷ 12 = 5 blue → 9 beads.
  4. 4. Check: 12 × 9 = 108 = 48 + 60 ✓.

9: Correct. The greatest number of bracelets is GCF(48, 60) = 12. Each bracelet gets 48 ÷ 12 = 4 red and 60 ÷ 12 = 5 blue beads: 9 beads (6.NS.B.4).

12: This is the number of bracelets (the GCF), not the number of beads on each one.

18: This uses the common factor 6 instead of the greatest common factor: 6 bracelets of 8 red + 10 blue. That is not as many bracelets as possible.

108: This is the total number of beads (48 + 60), not the beads on one bracelet.

"As many identical groups as possible" calls for the GCF; then divide each quantity by the GCF to describe one group.

Expressions and Equations

Question 11

Naomi earns money walking dogs. The table shows her earnings, e, in dollars for different numbers of hours, h. Which statement is true?

Naomi's dog-walking earnings
Hours, hEarnings, e (dollars)
218
327
545
Show answer & explanation

Answer: B

  1. 1. Earnings depend on hours: h independent, e dependent.
  2. 2. Rate: 18 ÷ 2 = 9, 27 ÷ 3 = 9, 45 ÷ 5 = 9 → e = 9h.
  3. 3. Check e = h + 16 in row 2: 3 + 16 = 19 ≠ 27 ✗.

The hours h are the independent variable, and e = h + 16.: This equation fits only the first row (2 + 16 = 18). For 3 hours it gives 19, not 27.

The hours h are the independent variable, and e = 9h.: Correct. Earnings depend on hours worked, so h is independent and e is dependent; 18 ÷ 2 = 27 ÷ 3 = 45 ÷ 5 = 9, so e = 9h for every row (6.EE.C.9).

The earnings e are the independent variable, and e = 9h.: The equation is right, but the earnings depend on the hours, so e is the dependent variable.

The earnings e are the independent variable, and h = 9e.: This reverses the roles and the rate; h = 9e would give 162 hours for $18.

The independent variable is the input you choose (hours); the dependent variable is the result (earnings). Check an equation against every row.

Question 12

Which value from the set {2, 2.25, 3, 9} makes the inequality true?

Show answer & explanation

Answer: A

  1. 1. n = 2: 8 − 3 = 5 < 6 ✓.
  2. 2. n = 2.25: 9 − 3 = 6, not < 6 ✗.
  3. 3. n = 3: 12 − 3 = 9 ✗. n = 9: 36 − 3 = 33 ✗.
  4. 4. Only 2 makes the statement true.

2: Correct. Substitute: 4(2) − 3 = 5, and 5 < 6 is true (6.EE.B.5).

2.25: 4(2.25) − 3 = 6, and 6 < 6 is false. This value makes the two sides equal, so it is not a solution of a "less than" inequality.

3: 4(3) − 3 = 9, and 9 < 6 is false. 3 would be a solution only if the inequality symbol were reversed.

9: This adds 3 to 6 but forgets the 4: 4(9) − 3 = 33, which is not less than 6.

To test a value, substitute it into the inequality and check whether the resulting statement is true.

Geometry and Statistics and Probability

Question 13

Use the dot plot of the book club data. Which measure of center best describes the typical number of books read, and why?

Show answer & explanation

Answer: A

  1. 1. Ordered data: 1, 2, 2, 3, 3, 3, 3, 4, 4, 5, 9, 10.
  2. 2. Median = average of the 6th and 7th values = (3 + 3) ÷ 2 = 3.
  3. 3. Mean = 49 ÷ 12 ≈ 4.1.
  4. 4. 8 of 12 values are below the mean, so the median (3) is more typical ✓.

The median, because 9 and 10 pull the mean above most of the data.: Correct. The median is 3 books, inside the main cluster. The mean is 49 ÷ 12 ≈ 4.1 books, which is greater than 8 of the 12 values because 9 and 10 pull it up (6.SP.B.5d).

The mean, because it is the only measure that uses every value in the data set.: Using every value is the reason the mean is pulled toward 9 and 10 here, so it is less typical of this skewed data.

The mean, because the data have a single peak at 3 books.: A peak at 3 supports the median (3), not the mean (about 4.1), which is to the right of the peak.

The median, because it is the value that appears most often in the data.: The value that appears most often is the mode. The median is the middle value of the ordered data.

When a few values lie far from the rest, the median describes a typical value better than the mean.

Question 14

A garden plot has the shape shown. The top and bottom sides are parallel, and the two slanted sides are the same length. What is the area of the garden plot, in square feet?

Garden plot
10 ft16 ft7 ft
Figure not drawn to scale.
Enter a whole number, decimal or fraction (a/b). Do not include units.
Show answer & explanation

Answer: 91 square feet

  1. 1. The dashed lines split the plot into a 10 ft × 7 ft rectangle and two triangles.
  2. 2. Each triangle has base (16 − 10) ÷ 2 = 3 ft and height 7 ft: ½ × 3 × 7 = 10.5 ft².
  3. 3. Area = 10 × 7 + 2 × 10.5 = 70 + 21 = 91 ft².
  4. 4. Check: the plot is between a 10 × 7 rectangle (70) and a 16 × 7 rectangle (112), and 91 is exactly halfway ✓.

Decompose the shape into rectangles and triangles you know; a triangle is half of a rectangle with the same base and height.

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