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Evaluate: (75-68)-[23-(51-45)]...

Evaluate:
`(75-68)-[23-(51-45)]`

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The correct Answer is:
To evaluate the expression `(75 - 68) - [23 - (51 - 45)]`, we will follow these steps: ### Step 1: Solve the innermost bracket First, we will solve the expression inside the innermost brackets, which is `51 - 45`. **Calculation:** \[ 51 - 45 = 6 \] ### Step 2: Substitute back into the expression Now we substitute this result back into the expression. The expression now looks like this: \[ (75 - 68) - [23 - 6] \] ### Step 3: Solve the next bracket Next, we solve the expression inside the square brackets, which is `23 - 6`. **Calculation:** \[ 23 - 6 = 17 \] ### Step 4: Substitute back into the expression Now we substitute this result back into the expression. The expression now looks like this: \[ (75 - 68) - 17 \] ### Step 5: Solve the first part of the expression Now we will solve the first part of the expression, which is `75 - 68`. **Calculation:** \[ 75 - 68 = 7 \] ### Step 6: Substitute back into the expression Now we substitute this result back into the expression. The expression now looks like this: \[ 7 - 17 \] ### Step 7: Final calculation Finally, we will subtract `17` from `7`. **Calculation:** \[ 7 - 17 = -10 \] ### Final Answer The final answer is: \[ -10 \] ---
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ICSE-INTEGERS-EXERCISE 1.2
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  12. Evaluate in a way in which the multiplication process is simplified. A...

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  13. Evaluate: (75-68)-[23-(51-45)]

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