A logistics coordinator needs to calculate the total weight of two shipments. One weighs 7/8 of a ton and the other weighs 6.4 tons. To find the total weight by simplifying the expression 7/8 + 6.4, arrange the following steps in the correct order.

A carpenter is joining two pieces of trim for a custom cabinet. The first piece is 6.4 inches long, and the second piece is 7/8 of an inch long. Based on the standard simplification of the expression 7/8 + 6.4, what is the total length of the trim in inches?

A laboratory technician is recording the total volume of two liquid samples. The first sample is $\frac{7}{8}$ of a liter and the second is 6.4 liters. To calculate the total volume as a decimal, the technician first converts the fraction to its decimal equivalent. The decimal value of $\frac{7}{8}$ that the technician should use is ____.

Strategy for Simplifying Combined Fractions and Decimals

A warehouse manager is totaling the weights of two shipments for a cargo manifest. One shipment weighs $\frac{7}{8}$ of a ton, and the other weighs 6.4 tons. Match each component of the weight calculation $\frac{7}{8} + 6.4$ with its correct decimal value as determined in the simplification process.

Logistics Weight Conversion Audit

Procedural Documentation for Mixed Unit Calculations

A quality control technician is reviewing a manual that demonstrates how to simplify the expression $\frac{7}{8} + 6.4$. According to the step-by-step division of $7 \div 8$ provided in the manual, what is the specific remainder obtained after the first division step (8 into 70)?

A quality control technician is auditing a calculation in a technical manual that demonstrates how to simplify the expression $\frac{7}{8} + 6.4$. According to the step-by-step division of $7 \div 8$ provided in the manual, what is the specific remainder obtained after the second division step (8 into 60)?