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The probability for white is therefore the amount left after subtracting the red and blue probabilities.","highlights":[{"text":"there are only red counters, blue counters and white counters","location":"specification"}]},{"type":"hyper_latex","block":{"nodes":[{"latex":"$$P(\\text{white})=1-\\htmlData{anchor=known}{\\color{@orange}{(0.5+0.3)}}$"},{"latex":"$$P(\\text{white})=1-\\htmlData{anchor=sum}{\\color{@orange}{0.8}}$"},{"latex":"$$P(\\text{white})=\\htmlData{anchor=answer}{\\color{@green}{0.2}}$"}],"highlights":[{"color":"orange","style":"text-color","anchor":"known"},{"color":"green","style":"text-color-with-background","anchor":"answer"}],"connections":[{"to":"sum","from":"known","color":"orange","label":"add"}]},"order":1,"title":"Subtract known probabilities","description":"Probabilities for all possible colours total 1. Writing 1 − (0.5 + 0.3) earns M1; the correct final probability, 0.2, earns A1. 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