This computer science problem involves algorithmic thinking and programming concepts. The solution below explains the approach, logic, and implementation step by step.

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You're on a roll —
To integrate the addThrowDice procedure and the lowestRT function into a main program, we'll define the global array sumDice, the addThrowDice procedure (from the previous context), the lowestRT procedure (based on the provided image), and then a MainProgram to orchestrate their calls.
Here's the complete pseudocode:
// Global declaration for sumDice array
GLOBAL sumDice : ARRAY OF INTEGER
// Procedure to calculate the sum of three dice for each throw
// (Adapted from previous context, assuming DICEDIAL is N rows by 3 columns)
PROCEDURE addThrowDice(N : INTEGER, DICEDIAL : ARRAY OF ARRAY OF INTEGER)
DECLARE i : INTEGER
// Assuming sumDice is dynamically sized or pre-allocated to hold N elements
FOR i = 0 TO N-1
sumDice[i] = DICEDIAL[i][0] + DICEDIAL[i][1] + DICEDIAL[i][2]
ENDFOR
ENDPROCEDURE
// Procedure to find and print the lowest sum and its occurrences
// (Based on the provided image, treated as a procedure due to PRINT statements)
PROCEDURE lowestRT(N : INTEGER)
DECLARE i : INTEGER
DECLARE lowest : INTEGER
lowest = 100 // Initialize 'lowest' with a value higher than any possible sum (max sum of 3 dice is 18)
// Check which is the lowest sum in sumDice
FOR i = 0 TO N-1
IF sumDice[i] < lowest THEN
lowest = sumDice[i]
ENDIF
ENDFOR
// Print the least sum
PRINT "The lowest sum is ", lowest
// Print positions (throw numbers) where the least sum occurs
PRINT "Occurs in throw:"
FOR i = 0 TO N-1
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You're on a roll — To integrate the addThrowDice procedure and the lowestRT function into a main program, we'll define the global array sumDice, the addThrowDice procedure (from the previous context), the lowestRT procedure (based on the provided imag…
This computer science problem involves algorithmic thinking and programming concepts. The solution below explains the approach, logic, and implementation step by step.