Let "x" be the money she spent in June, then in July she spent "(x+50)", and in May she spent "1.5\\times x". As in total she spent "575", then
"1.5\\times x +(x+50)+x=575""3.5\\times x = 575-50"
"x=150"
Then in June she spent "150", in July "150+50=200", and in May"150\\times 1.5= 225"
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The profit made by a company when 60 units of its product is sold is R 1 600.00. When 150 units of its products are sold, the profit increases to R 5 200.00. Assuming that the profit function is linear and of the form P(u) = a + bu where P is the profit in Rands and u is the number of units sold, determine the: 1.1. values of a and b 1.2. break-even level 1.3. number of units that need to be sold to realise a profit of R 12 000.00.
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