Question

33 numeric 1 point use the glaister equation below to calculate how many hours ago a person died if their rectal temperature right now is 94.65°f. round you answer to one decimal place. only put the number answer in the space provided! 98.4 − rectal temperature = apx hours since death 1.5 answer 3.4 36 fill in the blank 1 point an examination of a body after death to help determine cause, manner & mechanism of death is known as a(n) (biopsy) (spelling count, one word, all lowercase)

Explanation:

Step1: Identify the formula components

The formula is \(\frac{98.4 - \text{rectal temperature}}{1.5}\), and the rectal temperature is \(94.65^\circ\text{F}\).

Step2: Substitute the value into the formula

First, calculate \(98.4 - 94.65\).
\(98.4 - 94.65 = 3.75\)

Step3: Divide the result by 1.5

Now, divide \(3.75\) by \(1.5\): \(\frac{3.75}{1.5} = 2.5\) (Wait, but the given answer in the image is 3.4? Wait, maybe I misread the rectal temperature. Wait, let's check again. Wait, maybe the rectal temperature is 94.6? Wait, no, the user's problem says "their rectal temperature right now is 94.65°F". Wait, but let's recalculate:

Wait, \(98.4 - 94.65 = 3.75\). Then \(3.75\div1.5 = 2.5\). But the image has an answer of 3.4. Wait, maybe the rectal temperature is different? Wait, maybe I made a mistake. Wait, let's check the problem again. Oh, wait, maybe the formula is \(\frac{98.4 - \text{rectal temperature}}{1.5}\), and if the rectal temperature is, say, 93.5? Wait, no, the user's problem states "their rectal temperature right now is 94.65°F". Wait, maybe there's a typo, but according to the calculation:

\(98.4 - 94.65 = 3.75\)

\(3.75\div1.5 = 2.5\). But the image shows 3.4. Wait, maybe the rectal temperature is 93.4? Let's check: \(98.4 - 93.4 = 5\), \(5\div1.5\approx3.33\), rounded to one decimal is 3.3, not 3.4. Wait, maybe the rectal temperature is 93.5? \(98.4 - 93.5 = 4.9\), \(4.9\div1.5\approx3.27\), no. Wait, maybe the formula is \(\frac{98.6 - \text{rectal temperature}}{1.5}\)? Wait, 98.6 is the normal body temperature. Let's try that. If rectal temperature is 94.65, then \(98.6 - 94.65 = 3.95\), \(3.95\div1.5\approx2.63\), no. Wait, maybe the given answer in the image is wrong, but according to the user's problem, let's follow the calculation.

Wait, the user's problem says "Round your answer to one decimal place." Let's recalculate:

\(98.4 - 94.65 = 3.75\)

\(3.75\div1.5 = 2.5\). But the image has 3.4. Maybe the rectal temperature is 93.4? Wait, \(98.4 - 93.4 = 5\), \(5\div1.5\approx3.33\), which is 3.3, not 3.4. Wait, maybe the formula is \(\frac{98.4 - \text{rectal temperature}}{1.4}\)? Then \(3.75\div1.4\approx2.68\), no. Alternatively, maybe the rectal temperature is 94.0? \(98.4 - 94.0 = 4.4\), \(4.4\div1.5\approx2.93\), no. Wait, maybe I misread the formula. The image shows "98.4 − rectal temperature / 1.5". Wait, maybe it's (98.4 - rectal temperature) divided by 1.5. Let's check with the image's answer of 3.4. So, if the answer is 3.4, then (98.4 - rectal temperature) = 3.4 * 1.5 = 5.1. Then rectal temperature = 98.4 - 5.1 = 93.3. So maybe the rectal temperature is 93.3. But the user's problem says 94.65. There's a discrepancy. But according to the user's problem, let's do the calculation with 94.65:

\(98.4 - 94.65 = 3.75\)

\(3.75\div1.5 = 2.5\). So the correct calculation gives 2.5. But the image has 3.4, which might be a mistake. However, following the user's problem statement, the calculation is:

Answer:

2.5