Answer :
To solve the formula [tex]\( Q = M \cdot C \cdot T \)[/tex] for [tex]\( T \)[/tex], let's follow the steps:
1. The original formula is:
[tex]\[ Q = M \cdot C \cdot T \][/tex]
2. To isolate [tex]\( T \)[/tex], we need to get [tex]\( T \)[/tex] by itself on one side of the equation. We'll do this by dividing both sides of the equation by [tex]\( M \cdot C \)[/tex]:
[tex]\[ \frac{Q}{M \cdot C} = \frac{M \cdot C \cdot T}{M \cdot C} \][/tex]
3. Simplifying the right side, the [tex]\( M \cdot C \)[/tex] terms cancel each other out:
[tex]\[ \frac{Q}{M \cdot C} = T \][/tex]
4. This gives us the final expression for [tex]\( T \)[/tex]:
[tex]\[ T = \frac{Q}{M \cdot C} \][/tex]
So the correct choice from the given options is:
[tex]\[ T = \frac{Q}{M \cdot C} \][/tex]
This corresponds to the fourth choice.
1. The original formula is:
[tex]\[ Q = M \cdot C \cdot T \][/tex]
2. To isolate [tex]\( T \)[/tex], we need to get [tex]\( T \)[/tex] by itself on one side of the equation. We'll do this by dividing both sides of the equation by [tex]\( M \cdot C \)[/tex]:
[tex]\[ \frac{Q}{M \cdot C} = \frac{M \cdot C \cdot T}{M \cdot C} \][/tex]
3. Simplifying the right side, the [tex]\( M \cdot C \)[/tex] terms cancel each other out:
[tex]\[ \frac{Q}{M \cdot C} = T \][/tex]
4. This gives us the final expression for [tex]\( T \)[/tex]:
[tex]\[ T = \frac{Q}{M \cdot C} \][/tex]
So the correct choice from the given options is:
[tex]\[ T = \frac{Q}{M \cdot C} \][/tex]
This corresponds to the fourth choice.
