What is the missing value in the equation 67 + 9 = ??

Answer

To solve for the missing value in the equation, let's analyze the previous equations to identify a pattern rather than standard arithmetic. 1. In the equation 22 + 4 = 24, we see that indeed 22 + 4 = 26, but it's listed as equal to 24. So we subtract 2 from the result of the normal addition (26 - 2 = 24). 2. Next, in 13 + 6 = 16, normally this would equal 19, but we find 19 - 3 = 16. Here we subtracted 3 from the standard sum. 3. For the equation 80 + 2 = 82, normally 80 + 2 = 82 is true, so we just keep the equation as it is. Now, we can observe the pattern of deduction from the usual sum: - The first equation had a deduction of 2. - The second had a deduction of 3. - The third equation had no deduction. Now let's apply this to 67 + 9: - Normally, 67 + 9 = 76. Given that for the previous deductions, we can suspect a pattern of alternating additions and deductions. However, since previous behavior doesn't affect the last equation but provides context, we would assume there might be no deduction. Thus the value in the equation 67 + 9, without deductions or changes, equals 76.