Answer :
Let's analyze the problem step by step:
1. The oven's initial temperature is described as twice the room temperature. If the room temperature is [tex]$x$[/tex], then the initial temperature is
[tex]$$2x.$$[/tex]
2. Kevin lowers this temperature by [tex]$44^\circ F$[/tex], so the new temperature of the oven becomes
[tex]$$2x - 44.$$[/tex]
3. For yeast to thrive, the temperature must be between [tex]$90^\circ F$[/tex] and [tex]$95^\circ F$[/tex], inclusive. This requirement can be written as the inequality:
[tex]$$90 \leq 2x - 44 \leq 95.$$[/tex]
Thus, the inequality that correctly represents the situation is:
[tex]$$90 \leq 2x - 44 \leq 95.$$[/tex]
This corresponds to option B.
1. The oven's initial temperature is described as twice the room temperature. If the room temperature is [tex]$x$[/tex], then the initial temperature is
[tex]$$2x.$$[/tex]
2. Kevin lowers this temperature by [tex]$44^\circ F$[/tex], so the new temperature of the oven becomes
[tex]$$2x - 44.$$[/tex]
3. For yeast to thrive, the temperature must be between [tex]$90^\circ F$[/tex] and [tex]$95^\circ F$[/tex], inclusive. This requirement can be written as the inequality:
[tex]$$90 \leq 2x - 44 \leq 95.$$[/tex]
Thus, the inequality that correctly represents the situation is:
[tex]$$90 \leq 2x - 44 \leq 95.$$[/tex]
This corresponds to option B.
