(b) What is the probability that Josh's total score will be greater than 12?

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Q1. Josh plays a game with two sets of cards. Josh takes at random one card from each set. He adds the numbers on the two cards to get the total score. (a) Complete the table to show all the possible total scores. (b) What is the probability that Josh's total score will be greater than 12? (1) (Total for Question is 3 marks)

Q2. Uditi has a bag of chocolate sweets. There are 30 sweets in the bag. This table shows the types of sweets in the bag. Uditi takes at random a sweet from the bag. (a) Write down the probability that the sweet is a dark chocolate caramel. (b) Work out the probability that the sweet is a white chocolate. (1) There are some dark chocolates, some milk chocolates and some white chocolates in a box. The table below shows the probabilities that a chocolate taken at random from the box is a dark chocolate or is a milk chocolate. A chocolate is taken at random from the box. (c) Work out the probability that the chocolate is a white chocolate. (Total for question = 5 marks)

Q3. An electronic game can show red or blue or green or yellow. The table shows the probabilities that the colour shown will be red or will be green or will be yellow. Arthur plays the game. (a) Work out the probability that the colour shown will be blue. Janice is going to play the game 50 times. (b) Work out an estimate for the number of times the colour shown will be yellow. Q4. (Total for question = 4 marks) The probability that a biased dice will land on a five is 0.3 Megan is going to roll the dice 400 times. Work out an estimate for the number of times the dice will land on a five.... (Total for Question is 2 marks)

Q5. There are 4 banana smoothies and 3 apple smoothies in a box. Jenny takes at random 1 smoothie from the box. She writes down its flavour, and puts it back in the box. Jenny then takes at random a second smoothie from the box. (a) Complete the probability tree diagram. (b) Work out the probability that both smoothies are apple flavour. (Total for Question is 4 marks)

Q6. Louise makes a spinner. The spinner can land on green or on red. The probability that the spinner will land on green is 0.7 Louise spins the spinner twice. (a) Complete the probability tree diagram. (b) Work out the probability that the spinner lands on two different colours. (3) (Total for question = 5 marks)

Q7. There are ten pens in a box. 4 of the pens are red. 6 of the pens are black. Josh takes at random a pen from the box. He puts the pen into his bag. He then takes at random another pen from the box. Work out the probability that Josh takes one pen of each colour..... (Total for Question is 4 marks)

Q8. Here are seven tiles. Jim takes at random a tile. He does not replace the tile. Jim then takes at random a second tile. (a) Calculate the probability that both the tiles Jim takes have the number 1 on them..... (b) Calculate the probability that the number on the second tile Jim takes is greater than the number on the first tile he takes..... (3) (Total for Question is 5 marks)

Q9. Nomusa has 30 sweets. She has 18 fruit sweets 7 aniseed sweets 5 mint sweets Nomusa is going to take at random two sweets. Work out the probability that the two sweets will not be the same type of sweet. You must show all your working. (Total for question = 4 marks)

Q10. Sami asked 50 people which drinks they liked from tea, coffee and milk. All 50 people like at least one of the drinks 19 people like all three drinks. 16 people like tea and coffee but do not like milk. 21 people like coffee and milk. 24 people like tea and milk. 40 people like coffee. 1 person likes only milk. Sami selects at random one of the 50 people. (a) Work out the probability that this person likes tea. (4) (b) Given that the person selected at random from the 50 people likes tea, find the probability that this person also likes exactly one other drink. (Total for question = 6 marks)

Q11. Here is a Venn diagram. (a) Write down the numbers that are in set (i) A B (ii) A B One of the numbers in the diagram is chosen at random. (b) Find the probability that the number is in set A' (Total for question = 4 marks)