Chapter $3$ Write a program that uses a function that returns a number between $1$ and $6.$ Use this function to simulate the roll of a die. Allow the user to specify the number of trials and then tabulate that number of rolls of two dice. The program must allow for repeated simulations. Initialize rand$()$ using srand$()$ and time$().$ Possible Outcomes for any roll$111213141516212223242526313233343536414243444546515253545556616263646566$ Possible Totals $234567345678456789567891067891011789101112$ Therefore, for example, the odds of a $7$ are $6$:$36$ in any given roll. If you roll $36$ times then the expected outcome for a $7$ is $6.$ So odds are that you will get a $7,6$ times. The odds you will get a $2$ are $1.$ Tabulate the difference between the expected outcome $($odds$)$ and the random number generator outcome list this as error. In general, you should notice a decrease in error with more trials. Example Output: This program rolls two dice and tabulates the results. Please enter the number of rolls you want: $36$ Sum #Rolled Odds $\%$Error $2$: $01100\mathrm{.}00003$: $1250\mathrm{.}00004$: $1366\mathrm{.}66675$: $7475\mathrm{.}00006$: $6520\mathrm{.}00007$: $5616\mathrm{.}66678$: $2560\mathrm{.}00009$: $94125\mathrm{.}000010$: $63100\mathrm{.}000011$: $02100\mathrm{.}000012$: $01100\mathrm{.}0000$Try again? $(1=$ Yes, $0=$ Exit$)1$Please enter the number of rolls you want: $360$ Sum #Rolled Odds $\%$Error $2$: $51050\mathrm{.}00003$: $19205\mathrm{.}00004$: $243020\mathrm{.}00005$: $40400\mathrm{.}00006$: $645028\mathrm{.}00007$: $546010\mathrm{.}00008$: $625024\mathrm{.}00009$: $324020\mathrm{.}000010$: $343013\mathrm{.}333311$: $172015\mathrm{.}000012$: $10100\mathrm{.}0000$Try again? $(1=$ Yes, $0=$ Exit$)1$Please enter the number of rolls you want: $36000$ Sum #Rolled Odds $\%$Error $2$: $100710000\mathrm{.}70003$: $203720001\mathrm{.}85004$: $301530000\mathrm{.}50005$: $397040000\mathrm{.}75006$: $496450000\mathrm{.}72007$: $603060000\mathrm{.}50008$: $497750000\mathrm{.}46009$: $395940001\mathrm{.}025010$: $304130001\mathrm{.}366711$: $200820000\mathrm{.}400012$: $99310000\mathrm{.}7000$Try again? $(1=$ Yes, $0=$ Exit$)1$Please enter the number of rolls you want: $36000000$ Sum #Rolled Odds $\%$Error $2$: $100080910000000\mathrm{.}08093$: $200294320000000\mathrm{.}14724$: $300337730000000\mathrm{.}11265$: $399814840000000\mathrm{.}04636$: $499832250000000\mathrm{.}03367$: $599948660000000\mathrm{.}00868$: $499901750000000\mathrm{.}01979$: $399721440000000\mathrm{.}069710$: $300127630000000\mathrm{.}042511$: $199891820000000\mathrm{.}054112$: $100049110000000\mathrm{.}0491$Try again? $(1=$ Yes, $0=$ Exit$)1$Please enter the number of rolls you want: $360000000$ Sum #Rolled Odds $\%$Error $2$: $10008663100000000\mathrm{.}08663$: $19995846200000000\mathrm{.}02084$: