📊 statistics

1. **Problem statement:** We have speed data for 50 cars ordered by speed. 4.1 We want to find how many cars drove faster than the speed limit of 50 km/h.

1. **Problem statement:** Classify the point $x_0 = 0.3$ into one of three classes $Y=1,2,3$ based on posterior probabilities.

1. **State the problem:** We have data for years (x) and stamp costs in cents (y). We need to analyze the data by plotting, summarizing, and finding equations for lines related to

1. **Problem statement:** Find the proportion of scores below $x=25$ in a normal distribution with mean $\mu=65$ and standard deviation $\sigma=12$. 2. **Formula used:** To find th

1. **Stating the problem:** We are given a histogram with bars representing frequency density over intervals of height (m). We want to find the total frequency (number of observati

1. **State the problem:** We have a sample of 20 HDL cholesterol levels: 35, 49, 52, 54, 65, 51, 51, 47, 86, 36, 46, 33, 39, 45, 39, 63, 95, 35, 30, 48. We want to find better esti

1. **Problem Statement:** Given the data of commute time (in minutes) and well-being score, and the correlation coefficient $r = -0.946$, interpret the relationship between commute

1. **State the problem:** We have a set of test scores: 70, 55, 61, 80, 85, 72, 65, 40, 74, 68, and 84. We need to complete the frequency table for score intervals and then use it

1. The problem involves a normal distribution with mean $\mu = 15.7$ and standard deviation $\sigma = 0.7$. We want to find the probability that a value is less than $15.2$ (the cu

1. **State the problem:** We want to find the probability that a randomly chosen ten-year-old child in Heightlandia has a height between 53.05 and 54.95 inches. 2. **Given data:**

1. The problem provides a contingency table of students by class and type (Falcon or Eagle) and four fractions labeled A, B, C, and D. 2. We need to interpret or compare these frac

1. **State the problem:** We have a two-way table showing the number of students choosing plain or chocolate milk in 7th and 8th grades. We need to complete the table with relative

1. The problem is to understand what an outlier is in data analysis. 2. An outlier is a data point that differs significantly from other observations in a dataset.

1. **Stating the problem:** We have a bar chart showing how many pieces of fruit students in Freja's class eat per day. We need to find: - The total number of students in the class

1. Problem: Find the percentage of families possessing certain electronic devices in given years based on the bar chart. 2. For question 42: "Hvor mange familier havde i 2014 en mp

1. **Stating the problem:** We analyze the breakfast habits of 15 classmates divided into categories: no breakfast, only sweet, only savory, and both sweet and savory. 2. **Given d

1. The problem is to find the mean (average) mark for group b. 2. The mean is calculated using the formula:

1. **Stating the problem:** We are given two grouped frequency distributions and asked to solve question 4 (Q4). Since the user did not specify the exact question, we assume Q4 rel

1. The problem is to analyze the CSR Rank data for players and captains. 2. Since the data is a list of ranks, a common analysis is to find the average CSR Rank for each group (Tea

1. The problem is to understand the difference between continuous and discrete data using the example of the total height of students in a class. 2. Continuous data can take any va

1. The problem asks which variable is categorical among the given options. 2. A categorical variable is one that describes a quality or characteristic and can be divided into group