What is \(4.6\times0.8\)?
- \(3.68\)
- \(36.8\)
- \(0.368\)
- \(5.4\)
Students will build Grade 6 mastery of decimal operations using models, equations, and test-style reasoning.
What is \(4.6\times0.8\)?
Compute: \(12.7+8.45\)
What is \(25.6 - 13.8\)?
Estimate the product: \(7.9 \times 4.2\). Which is closest?
A receipt shows three items: $5.25, $12.99, and $8.50. What is the total?
Divide: \(18.4 \div 4\)
Which multiplication has the decimal point in the correct place?
Find the sum: \(0.75 + 1.4 + 2.1\)
Treat it like whole numbers first: \(46\times8=368\). Together the factors tuck in two decimal places, so the "real" answer is cozy at \(3.68\).
Align decimal points: \(12.70 + 8.45 = 21.15\). Stack and add, carrying as needed.
Align the decimal points. In the tenths place, \(6\) is smaller than \(8\), so regroup one whole as ten tenths: the \(5\) becomes \(4\) and the tenths become \(16\). Then \(16 - 8 = 8\) tenths, \(4 - 3 = 1\) one, and \(2 - 1 = 1\) ten, so the result is \(11.8\).
Roughly, \(8 \times 4 = 32\) since \(7.9\) is near \(8\) and \(4.2\) is near \(4\). That ballpark is what estimation is for---save the exact digits for when you need them.
Add: $5.25 + $12.99 + $8.50 = $26.74. Align decimal points for money.
Sharing \(18.4\) across four equal groups yields \(4.6\). Multiply back cheerfully: \(4 \times 4.6 = 18.4\) feels just right.
\(23 \times 51 = 1173\). We have \(1 + 1 = 2\) decimal places total, so \(11.73\) is correct.
Add: \(0.75 + 1.40 + 2.10 = 4.25\). Align all decimal points first.