the table shows the height of a candle as it is continuously burned.\ncandle height\n| time (hours) | height…

the table shows the height of a candle as it is continuously burned.\ncandle height\n| time (hours) | height (cm) |\n| ---- | ---- |\n| 0 | 25 |\n| 0.25 | 24.375 |\n| 0.5 | 23.75 |\n| 0.75 | 23.125 |\n| 1 | 22.5 |\nwhich statement describes the candle?\nthe candle starts at a height of 25 centimeters and burns at a rate of 0.625 centimeters per hour.\nthe candle starts at a height of 25 centimeters and burns at a rate of 2.5 centimeters per hour.\nthe candle starts at a height of 22.5 centimeters and burns at a rate of 0.625 centimeters per hour.\nthe candle starts at a height of 22.5 centimeters and burns at a rate of 2.5 centimeters per hour.

the table shows the height of a candle as it is continuously burned.\ncandle height\n| time (hours) | height (cm) |\n| ---- | ---- |\n| 0 | 25 |\n| 0.25 | 24.375 |\n| 0.5 | 23.75 |\n| 0.75 | 23.125 |\n| 1 | 22.5 |\nwhich statement describes the candle?\nthe candle starts at a height of 25 centimeters and burns at a rate of 0.625 centimeters per hour.\nthe candle starts at a height of 25 centimeters and burns at a rate of 2.5 centimeters per hour.\nthe candle starts at a height of 22.5 centimeters and burns at a rate of 0.625 centimeters per hour.\nthe candle starts at a height of 22.5 centimeters and burns at a rate of 2.5 centimeters per hour.

Answer

Answer:

The candle starts at a height of 25 centimeters and burns at a rate of 2.5 centimeters per hour.

Explanation:

Step1: Determine initial height

When time (t = 0) hours, from the table, height (h=25) cm.

Step2: Calculate rate of burning

In 1 hour ((t = 1)), height changes from 25 cm to 22.5 cm. Rate (r=\frac{25 - 22.5}{1}=2.5) cm/hour.