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Questions and Answers
What is the central angle for Ordinary Bread in a pie chart?
How many hours does a child spend on homework in a day?
Which item has the highest sales in the given data?
What is the central angle for Others in the pie chart?
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If total time in a day is 24 hours, how much time is spent on play?
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What fraction represents the sales of Cakes and pastries in relation to the total?
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Which activity consumes the most time during a child's day?
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Which form of graph is suitable for displaying the production of food grains of a state?
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What does a double bar graph primarily illustrate?
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In which year is the increase in the number of students maximum?
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Which of the following statements is true regarding the number of students?
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Which subject saw the most performance deterioration according to the double bar graph?
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If the position of any of the bars in a bar graph is changed, what effect does this have?
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What is the probability of getting an even number when throwing a die?
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If the bag contains 4 red balls and 2 yellow balls, what is the probability of drawing a yellow ball?
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If the total outcomes of a throwing a die is 6, which of the following is NOT considered an event?
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How many outcomes are favorable to event of getting a red ball from the bag?
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When throwing a die, what is the probability of getting an odd number?
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What is the probability of not getting a yellow ball from the bag?
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If the probability of raining on a given day is $\frac{1}{10}$, what is the probability of it not raining?
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What would be the probability of getting a green sector from a wheel with 5 sectors each of a different color, if one is green?
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What is the proportion of people who prefer Blue?
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What is the central angle corresponding to a score of 105 marks out of 540?
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How many students spoke Tamil in the hostel?
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Which subject had the highest score based on the given pie chart?
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What is the total number of students who do not speak Hindi or English in the hostel?
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In which scenario might one encounter a probability error according to the provided content?
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Which of the following marks is likely scored the least based on the examination pie chart?
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What is the combined total number of students speaking Marathi and Bengali?
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What does an exit poll attempt to predict during elections?
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In the context of experiments, what defines a random experiment?
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What is the probability of selecting a number less than 6 from slips numbered 1 to 10?
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When tossing two coins together, how many possible outcomes are there?
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If a die is thrown, what is the probability of getting a prime number?
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What is the probability of spinning to a green sector on a wheel with 3 green, 1 blue, and 1 red sector?
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Which of the following best describes data presentation through a pie chart?
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What does it mean for outcomes in an experiment to be equally likely?
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Study Notes
Bar Graphs
- Bar graphs represent data using bars of equal width with consistent gaps between them.
- Provides visual information on quantitative changes over time, often used to compare categories.
- To assess maximum student increases and peak figures through year comparisons.
Double Bar Graphs
- Double bar graphs display two datasets simultaneously for intuitive comparison.
- Useful in evaluating performance metrics across different categories, such as subjects in a school.
- Determines the subject with the most improvement, decline, or equal performance.
Graphical Representation
- Different types of graphs are suited for various datasets, such as line graphs for trends and pie charts for composition.
- Pie charts illustrate percentage distribution of parts to a whole.
Drawing Graphs
- Data representation includes:
- Sales of watches over six months, showing quantity trends.
- Children’s preferences for walking and cycling across multiple schools.
Pie Charts and Central Angles
- Calculating central angles helps visualize data proportions effectively. Derived from the ratio of specific data points to the total.
- Example calculations involve turning sales figures into angles to create a pie chart.
Chance and Probability
- Chance events occur unpredictably, such as forgetting an umbrella on a rainy day.
- Probability quantifies the likelihood of events, expressed as a ratio of favorable outcomes to total outcomes.
- Describes basic concepts through examples like rolling dice or drawing colored balls from a bag.
Practical Applications of Probability
- Used in real life, like exit polls in elections to estimate voting outcomes and in meteorology for weather forecasting.
Key Concepts
- Systematic data organization is crucial for drawing insightful conclusions.
- Random experiments yield uncertain outcomes; examples include coin tosses and spins on a wheel.
- Understanding the probability of events clarifies the likelihood of various outcomes in experiments.
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Description
This quiz assesses your understanding of the information presented in a bar graph. You will answer questions regarding the trends in student enrollment over the years and evaluate statements related to the data. Test your analytical skills with these engaging questions!