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Will has a bag of gumdrops. If he eats 2 of his gumdrops, he will have among 2 and 6 of them left. Which of the subsequent represents how many gumdrops, x, were originally in his bag?
This problem is an instance of a compound inequality, where there is more than one inequality in the question. In order to solve it, let x = the total amount of gumdrops Will has. Set up the compound inequality, and then solve it as two separate inequalities. Thus, the second sentence in the problem could be written as: 2 < x - 2 < 6. The two inequalities are: 2 < x - 2 and x - 2 < 6. Add 2 to both sides of both inequalities: 2 + 2 < x - 2 + 2 and x - 2 + 2 < 6 + 2; simplify: 4 < x and x < 8. If x is greater than four and less than eight, it means that the solution is among 4 and 8. This can be shortened to: 4 < x < 8.
the area of a triangle is 20 and its base is 16. Find the base of a similar triangle whose area is 45. Given is a regular pentagon. Find the measure of angle LHIK.
1.find lim sup Ek and liminf Ek of Ek=[(-(1/k),1] for k odd and liminf Ek=[(-1,(1/k)] for k even. 2.Show that the set E = {x in R^2 : x1, x2 in Q} is dense in R^2. 3.let r>0 an
6987+746-212*7665
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The following table given the these scores and sales be nine salesman during last one year in a certain firm: text scores sales (in 000''rupees) 14 31 19
We'll include this section with the definition of the radical. If n is a +ve integer that is greater than one and a is a real number then, Where n is termed as the index,
13 1/4 34 56/89
Now we need to move onto something called function notation. Function notation will be utilized heavily throughout most of remaining section and so it is important to understand i
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