Write each in words:

1. \(0.4\)

2. \(0.04\)

3. \(0.004\)

Write each in words:

1. \(5.4\)

2. \(5.04\)

3. \(5.004\)

Write \(3.64\) in words.

Write \(25.4936\) in words.

Write each number as a fraction or a mixed number. Do not reduce to lowest terms.

1. \(0.004\)

2. \(3.64\)

3. \(25.4936\)

Round \(9,235.492\) to the nearest hundred.

Round \(0.00346\) to the nearest ten-thousandth.

Subtract: \(39.812-14.236\)

Add: \(8+0.002+3.1+0.04\)

Subtract: \(5.9-3.0814\)

Subtract \(3.09\) from the sum of \(9\) and \(5.472\).

Change to a fraction and multiply: \(0.5\times 0.3\)

Change to a fraction and multiply: \(0.05\times 0.003\)

Multiply: \(2.1 \times 0.07\)

How many digits will be to the right of the decimal point in: \(2.897\times 24.82\)

Multiply: \(3.05 \times 4.36\)

Estimate each of the following products:

1. \(29.4\times 8.2\)

2. \(68.5\times 175\)

3. \((6.32)^2\)

Perform the indicated operations: \(0.05(4.2+0.03)\)

Simplify: \(4.8+12(3.2)^2\)

Divide: \(5,974\div 20\)

Divide: \(\, 34.8\div 4\)

Divide: \(49.896\div 27\)

Divide: \(1,138.9\div 35\)

Divide: \(31.35\div 3.8\)

Divide, round to the nearest hundredth: \(0.3778\div 0.25\)

Divide and round to the nearest tenth: \(17\div 0.03\)

A telephone company charges \(\$0.43\) fir the first minute and \(\$0.35\) for each additional minute for a call. If a call costs \(\$3.07\), how many minutes was the call?

Write \(\displaystyle\frac{3}{4}\) as a decimal.

Write \(\displaystyle\frac{7}{12}\) as a decimal to the correct thousandths.

Write \(\dfrac{3}{11}\) as a decimal.

Write \(0.38\) as a fraction in lowest terms.

Convert \(0.075\) to a fraction.

Write \(15.6\) as a mixed number.

Simplify: \(\displaystyle\frac{19}{50}(1.32+0.48)\)

Simplify: \(\displaystyle\frac{1}{2}+(0.75)\cdot\left(\displaystyle\frac{2}{5}\right)\)