We will use the standard algorithm.

First, we write down the problem using long division notation, keeping the decimal point in the dividend:

We also bring the decimal point up into the quotient, placing it directly above the dot in the dividend:

Now, we сarry out the long division process as usual:

Therefore, \[ 76.5 \div 5 = 15.3\,. \]

We will use the standard algorithm.

First, we write down the problem using long division notation, keeping the decimal point in the dividend:

We also bring the decimal point up into the quotient, placing it directly above the dot in the dividend:

Now, we сarry out the long division process as usual:

Therefore, \[ 9.6 \div 8 = 1.2\,. \]

To determine the amount of salmon the store owner put into each refrigerator, we need to divide $71.5$ by $5.$ To do this, we can use the standard algorithm.

First, we write down the problem using long division notation, keeping the decimal point in the dividend:

We also bring the decimal point up into the quotient, placing it directly above the decimal point in the dividend:

Now, we carry out the long division process as usual:

Therefore, \[ 71.5 \div 5 = 14.3\,. \]

We conclude that the store owner put $14.3$ pounds of salmon in each refrigerator.

To determine the length of each piece, we need to divide $5.6$ by $4.$ To do this, we can use the standard algorithm.

First, we write down the problem using long division notation, keeping the decimal point in the dividend:

We also bring the decimal point up into the quotient, placing it directly above the decimal point in the dividend:

Now, we carry out the long division process as usual:

Therefore, \[ 5.6 \div 4 = 1.4\,. \]

We conclude that each piece of wire is $1.4$ feet long.

We can write this division problem as a fraction, as follows:

\[ \dfrac{8.19}{0.7} \]

Multiplying the numerator and denominator by $10,$ we get a whole number in the denominator:

\[ \dfrac{8.19 \times 10}{0.7\times 10} = \dfrac{81.9}{7} \]

Now we see that the division problem is equivalent to $81.9 \div 7.$ We can compute this using long division as usual:

From the long division, we find that $81.9 \div 7 = 11.7,$ so we conclude that \[ 8.19 \div 0.7 = 11.7\,. \]

We can write this division problem as a fraction, as follows:

\[ \dfrac{0.92}{0.4} \]

Multiplying the numerator and denominator by $10,$ we get a whole number in the denominator:

\[ \dfrac{0.92 \times 10}{0.4\times 10} = \dfrac{9.2}{4} \]

Now we see that the division problem is equivalent to $9.2 \div 4.$ We can compute this using long division as usual:

From the long division, we find that $9.2 \div 4 = 2.3,$ so we conclude that \[ 0.92 \div 0.4 = 2.3\,. \]

We can write this division problem as a fraction, as follows:

\[ \dfrac{7.563}{0.03} \]

Multiplying the numerator and denominator by $100,$ we get a whole number in the denominator:

\[ \dfrac{7.563 \times 100}{0.03\times 100} = \dfrac{756.3}{3} \]

Now we see that the division problem is equivalent to $756.3 \div 3.$ We can compute this using the standard algorithm:

From the long division, we find that $756.3 \div 3 = 252.1,$ so we conclude that \[ 7.563 \div 0.03 = 252.1\,. \]

We can write this division problem as a fraction, as follows:

\[ \dfrac{2.823}{0.04} \]

Multiplying the numerator and denominator by $100,$ we get a whole number in the denominator:

\[ \dfrac{2.823 \times 100}{0.04\times 100} = \dfrac{282.3}{4} \]

Now we see that the division problem is equivalent to $282.3 \div 4.$ We can compute this using the standard algorithm:

From the long division, we find that $282.3 \div 4 = 70.575,$ so we conclude that \[ 2.823 \div 0.04 = 70.575\,. \]