Part A: Study the specifications sheet for the HOBO MX$1104$ Data Logger and report the

following information: a$)$ the number of binary bits for each data value, b$)$ the maximum

number of data points stored, c$)$ the measurement range of the temperature sensor$,$ d$)$ the

reported resolution of the temperature sensor$,$ e$)$ the most rapid logging rate.

Part B: From the reported data, we can calculate$/$estimate other parameters for the A$/$D

converter: a$)$ the digital resolution of the temperature sensor $($implied from a and c above$),$ b$)$

the digital memory size $($from a and b above$),$ c$)$ the sampling frequency $($from e$),$ d$)$ assuming

four data values are logged $($temperature$,$ RH$,$ light, and auxiliary$)$ at most rapid sampling rate,

the length of the sampling interval to completely fill the data logger memory.

Part C: We will assume that the temperature data storage is binary in uni$-$polar format, i$.$e$.$

Binary value: $0000000000000000=-20C$

Binary value: $111111111111111=70C$

Find: a$)$ the binary value when the temperature is $22C,$ b$)$ the temperature corresponding to

binary: $0110010011000101.$

Bonus: Convert the value of Part C $($a$)$ into hexadecimal format

HOBO ${?}^{}$ MX$1104$ Data Logger