Answer :
To determine the integer that makes the addition sentence true, we start with the given equation:
[tex]\[ \boxed{\square} + 0 = -5 \][/tex]
We need to find the integer that, when added to 0, results in -5. We can analyze the situation step-by-step:
1. Identify the Role of Addition with Zero:
- Adding 0 to any integer does not change the value of that integer. Mathematically, for any integer [tex]\( x \)[/tex],
[tex]\[ x + 0 = x \][/tex]
- This means that [tex]\(\boxed{\square}\)[/tex] must be the same value on the right-hand side, because adding 0 does not affect the integer.
2. Align with the Given Equation:
- We can see that the equation simplifies directly to:
[tex]\[ \boxed{\square} = -5 \][/tex]
Therefore, the integer that makes the addition sentence true is:
[tex]\[ \boxed{-5} \][/tex]
This matches the condition given in the equation, confirming that our solution is correct.
[tex]\[ \boxed{\square} + 0 = -5 \][/tex]
We need to find the integer that, when added to 0, results in -5. We can analyze the situation step-by-step:
1. Identify the Role of Addition with Zero:
- Adding 0 to any integer does not change the value of that integer. Mathematically, for any integer [tex]\( x \)[/tex],
[tex]\[ x + 0 = x \][/tex]
- This means that [tex]\(\boxed{\square}\)[/tex] must be the same value on the right-hand side, because adding 0 does not affect the integer.
2. Align with the Given Equation:
- We can see that the equation simplifies directly to:
[tex]\[ \boxed{\square} = -5 \][/tex]
Therefore, the integer that makes the addition sentence true is:
[tex]\[ \boxed{-5} \][/tex]
This matches the condition given in the equation, confirming that our solution is correct.
