Which Of The Points Are Solutions To The Inequality? Check All That Apply.

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Question

Which of the points are solutions to the inequality? Check all that apply. (–3, 3) (–2, –2) (–1, 1) (0, 1) (2, 5)

Answer

we havewe know thatIf a point is a solution of the inequality, then the point must be satisfy the inequalitywe will proceed to verify each case to determine the solutioncase A) Replace the values of x and y in the inequality, if the inequality is true, then the point is the solution of the inequality. ——-> is falsethereforethe point is not a solution of the inequalitycase B) Replace the values of x and y in the inequality, if the inequality is true, then the point is the solution of the inequality. ——-> is truethereforethe point is a solution of the inequalitycase C) Replace the values of x and y in the inequality, if the inequality is true, then the point is the solution of the inequality.——-> is Falsethereforethe point   is not a solution of the inequalitycase D) Replace the values of x and y in the inequality, if the inequality is true, then the point is the solution of the inequality. ——-> is Truethereforethe point is a solution of the inequalitycase E) Replace the values of x and y in the inequality, if the inequality is true, then the point is the solution of the inequality. ——-> is Truethereforethe point is a solution of the inequalitythereforethe answer isthe points see the attached figure to better understand the problemthe points B,D and E are solution because are in the shaded area of the inequality

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