Final answer:
The integers 37, 89, 4, and 126 can be represented as 8-bit unsigned binary integers as 00100101, 01011001, 00000100, and 01111110 respectively.
However, 298 cannot be represented as an 8-bit unsigned binary integer as it exceeds the maximum value of 255.
Step-by-step explanation:
The question involves representing integers as 8-bit unsigned binary integers. Unsigned binary integers are expressed in base 2 and utilize only 1s and 0s. Below we will convert the provided decimal numbers into their corresponding binary format, utilizing 8 bits for each:
- 37 in binary is 00100101.
- 89 in binary is 01011001.
- 4 in binary is 00000100.
- 126 in binary is 01111110.
- Since 298 exceeds the range of an 8-bit unsigned integer (which is 0 to 255), it cannot be represented in this format.
Note: The largest number that can be represented by an 8-bit unsigned binary integer is 255. The binary number 11111111 corresponds to the decimal number 255.