For what values of y does the binomial 5y−7 belong to the interval (−5, 13)?
2 answers:
Answer: [0.4,4]Explanation: The get the values of y belonging to the given interval, we will simply solve the following inequality: -5 ≤ 5y - 7 <span>≤ 13 -5 + 7 </span>≤ 5y <span>≤ 13 + 7 2 </span>≤ 5y <span>≤ 20 2/5 </span>≤ y <span>≤ 20/5 0.4 </span>≤ y <span>≤ 4 Hope this helps :)</span>
<span>The <u>correct answer</u> is: from y=2/5 to y=4. Explanation <span>: To solve this, we set the binomial equal to each end of the interval and solve for y. First the lower end: -5=5y-7 Add 7 to both sides: -5+7=5y-7+7 2=5y. Divide both sides by 5: 2/5 = 5y/5 2/5 = y. This gives us the lowest value of y that puts the binomial in this interval. Now we follow the same process for the upper end of the interval: 13=5y-7 Add 7 to both sides: 13+7=5y-7+7 20=5y. Divide both sides by 5: 20/5=5y/5 4=y. This means that the highest value of y that will put the binomial in this interval is 4.</span></span>
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