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Worksheets on using sample space diagrams to calculate probability.
GCSESimultaneous Equations graphically - worksheet. GCSE Solving simultaneous equations using a graphical method. This worksheet only has straight line graphs. No curves. I haven't put numbers on the Tristanjones. (83). FREE
Sample Space Diagrams. 1. Two fair dice are thrown together and the scores are added together. a) Copy and complete the sample space diagram showing all the possible outcomes score on 1st dice 1 2 3 4 5 6 1 7. score on 2nd 2 4. dice 3 4 9 5 6 b) How many outcomes are there altogether? c) What is the most likely
(b) What is the probability that you get a score of 3? (c) What is the probability that you get a score of 4 or more? (d) What is the probability that you get an even score? (e) What is the probability that you get a double. Dice and Coin. A fair dice is rolled and a fair coin is tossed. (a) Copy and complete the table below to show
PROBABILITY Worksheet #1. Suppose we flip a coin and spin a spinner with three colors at the same time. What is the sample space for the coin? What is the sample space for the spinner? Draw a diagram and use it to write out the sample space for when we both flip the coin and spin the spinner. Compute the following
Sample Space and Events. There are lots of phenomena in nature, like tossing a coin or tossing a die, whose outcomes cannot be predicted with certainty in advance, but the set of all the possible outcomes is known. These are what we call random phenomena or random experiments. Probability theory is concerned.
Sample space diagrams 1. (b) What is the probability of scoring a 4? (c) What is the probability of scoring a 9? (d) What is the probability of scoring 10 or more? (e) What is the probability of scoring 5 or less? (f) What is the probability of getting a double (same number on each die)? (g) What is the probability of the total score
Sample Space Worksheet. Use the counting principle to solve. 1.) A pizza company makes pizza in three different sizes: small, medium, and large. There are four possible toppings: pepperoni, sausage, green pepper, and mushroom. How many different kinds of pizza with one topping are available? 2.) You can choose from
Example. Experiment :: Observe the height in ft of a randomly chosen UF student. Sample Space :: S = [4,7] i.e. all real numbers between 4 to 7. This is an example of a continuous or uncountable sample space. Definition 2. An EVENT is any collection of sample points. In other words any subset of the sample space S is

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March 2018