Estimate each of the following by first rounding each amount to the nearest dollar before calculating. a pens at \( \$ 4.27 \) each b the total of \( \$ 5.99, \$ 4.78 \) and \( \$ 12.09 \) c \( \$ 56.67 \) divided into three equal groups d \( \$ 569.34 \) less \( \$ 123.85 \) d
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The Deep Dive
To estimate each amount, let’s round to the nearest dollar first! For the mass of pens at \( \$ 4.27 \), rounding gives you \( \$ 4 \) each. So if you were looking at, say, \( 10 \) pens, the estimated total cost would be \( 10 \times 4 = \$ 40 \). Now, for the total of \( \$ 5.99, \$ 4.78, \) and \( \$ 12.09 \), rounding them gives: \( \$ 6, \$ 5, \) and \( \$ 12 \) respectively. Adding those together, you get \( 6 + 5 + 12 = \$ 23 \). Next, for dividing \( \$ 56.67 \) into three equal groups, rounded, that’s \( \$ 57 \div 3 = \$ 19 \) each. Lastly, when finding \( \$ 569.34 \) less \( \$ 123.85 \), we round to \( \$ 569 \) and \( \$ 124 \), leading to \( 569 - 124 = \$ 445 \). There you go—a simple and effective way to estimate costs with rounded values!