The table gives a library's proposed distribution for $X$, overdue books a patron returns in a week. Decide whether it is a valid probability distribution.

For a cafeteria salad order, $X$ is the number of extra toppings. Use the table. Is this a valid probability distribution?

A basketball player records $X$, missed free throws in a three-shot drill. Use the table. Decide whether it is a valid probability distribution.

An app tracks $X$, notifications received in 10 minutes. Use the table. Decide whether it is a valid probability distribution.

A factory lists $X$, scratches on a phone case. Use the table. Is this a valid probability distribution?

For a bus route, $X$ is late arrivals in a school week. Use the table. Decide whether it is a valid probability distribution.

A greenhouse models $X$, the number of wilted plants among 2 seedlings. Use the table. Is this a valid probability distribution?

A store records $X$, items returned by a customer. Use the table. Decide whether it is a valid probability distribution.

A club survey records $X$, siblings at home. One probability is missing from the table. Find the probability for $X=2$.

At a clinic, $X$ is canceled appointments per hour. One probability is missing from the table. Find the probability for $X=1$.

A factory tracks $X$, flaws on a ceramic tile. One probability is missing from the table. Find the probability for $X=3$.

For parcel delivery, $X$ is packages arriving one day late. One probability is missing from the table. Find it.

A teacher records $X$, quiz retakes by a student. One probability is missing from the table. What is the probability for $X=2$?

A town survey records $X$, bicycles in a household. One probability is missing from the table. Find $P(X=3)$.

A park count uses $X$, bluebirds seen in a morning. One probability is missing from the table. Find the probability for $X=1$.

A machine log gives $X$, stops during a shift. One probability is missing from the table. Find the probability for $X=2$.

For a soccer team, $X$ is goals in a match. Use the table to find $P(X\ge 2)$.

A study app records $X$, practice problems completed before dinner. Use the table to find $P(X\le 3)$.

In a homeroom, $X$ is absent students on a day. Use the table to find $P(X>1)$.

A call center models $X$, calls in a minute. Use the table to find $P(2\le X\le 4)$.

On a commute, $X$ is red lights hit. Use the table to find $P(X<2)$.

For a basketball player, $X$ is assists in a game. Use the table to find $P(X\ge 4)$.

A school printer has $X$ jams in a week. Use the table to find $P(X\le 1)$.

A four-question practice quiz records $X$, correct guesses. Use the table to find $P(X=2\text{ or }X=3)$.

For a three-day trip, $X$ is rainy days. Use the table to find the probability of at least one rainy day.

A repair shop records $X$, laptops needing repair in a batch. Use the table to find $P(X<3)$.

For delivery vans, $X$ is repairs in a year. In the table, what does the probability listed at $X=3$ mean?

A school records $X$, tardies in one week. In the table, what does the probability listed at $X=0$ mean?

A lab tracks $X$, contaminated samples in a box. In the table, what does the probability listed at $X=2$ mean?

A hockey team models $X$, goals scored in a game. Interpret the probability listed at $X=4$ in the table.

A shop records $X$, items a customer returns. State what the probability listed at $X=1$ in the table means.

An electronics shipper models $X$, damage claims for a small shipment. In the table, what does the probability listed at $X=0$ mean?

A household survey gives $X$, number of pets. Which description fits the distribution in the table?

A raffle records $X$, tickets a student buys. Use the table. Describe the distribution's shape.

For early submissions, $X$ is days before the deadline. Use the table. Which description fits?

A snack stand records $X$, snacks bought by one student. Use the table. Which statement describes spread?

A fair coin is flipped twice, and $X$ is the number of heads. What probability distribution matches $X$?

A spinner has four equal sectors, one red and three blue. Let $X=1$ if one spin lands on red and $X=0$ otherwise. What distribution matches $X$?

A club randomly chooses one of 5 officers, exactly 1 of whom is president. Let $X=1$ if the president is chosen and $X=0$ otherwise. What is the distribution?

A box has six equally likely cards numbered 1 through 6. Let $X=1$ if the card is even and $X=0$ if it is odd. What distribution matches $X$?