Write a program to calculate the score from a throw of five dice. Scores are assigned to different categories for singles$,$ three of a kind, four of a kind, five of a kind, full house, and straight. Follow each step to gradually complete all methods.

Note: This program is designed for incremental development. Complete each step and submit for grading before starting the next step. Only a portion of tests pass after each step but confirm progress.

Step $0.$ Review the provided main$()$ method. Five integer values are input and inserted into an array. The array is sorted and passed to findHighScore$()$ to determine the highest scoring category. Make no changes to main$().$ Stubs are provided for all remaining methods.

Step $1(3$ pts$).$ Complete the checkSingles$()$ method. Return the sum of all values that match parameter goal. Update the findHighScore$()$ method to use a loop to call checkSingles$()$ six times with parameters of $1-6.$ Return the highest score from all method calls. Submit for grading to confirm two tests pass.

Ex: If input is:

$24154$

the output is:

High score: $8$

Step $2(3$ pts$).$ Complete the checkThreeOfKind$(),$ checkFourOfKind$(),$ and checkFiveOfKind$()$ methods. Hint: Since the values are in ascending order, same values are stored in consecutive index locations. Return $30$ from checkThreeOfKind$()$ if the dice contain at least three of the same values. Ex: $(2,3,3,3,6).$ Return $40$ from checkFourOfKind$()$ if the dice contain at least four of the same values. Ex: $(4,4,4,4,5).$ Return $50$ from checkFiveOfKind$()$ if the dice contain five identical values. Ex: $(5,5,5,5,5).$ Update the findHighScore$()$ method to call the three methods and return the highest score from all method calls. Submit for grading toWrite a program to calculate the score from a throw of five dice. Scores are assigned to different categories for singles$,$ three of a kind, four of a kind, five of a kind, full house, and straight. Follow each step to gradually complete all methods.

Note: This program is designed for incremental development. Complete each step and submit for grading before starting the next step. Only a portion of tests pass after each step but confirm progress.

Step $0.$ Review the provided main$()$ method. Five integer values are input and inserted into an array. The array is sorted and passed to findHighScore$()$ to determine the highest scoring category. Make no changes to main$().$ Stubs are provided for all remaining methods.

Step $1(3$ pts$).$ Complete the checkSingles$()$ method. Return the sum of all values that match parameter goal. Update the findHighScore$()$ method to use a loop to call checkSingles$()$ six times with parameters of $1-6.$ Return the highest score from all method calls. Submit for grading to confirm two tests pass.

Ex: If input is:

$24154$

the output is:

High score: $8$

Step $2(3$ pts$).$ Complete the checkThreeOfKind$(),$ checkFourOfKind$(),$ and checkFiveOfKind$()$ methods. Hint: Since the values are in ascending order, same values are stored in consecutive index locations. Return $30$ from checkThreeOfKind$()$ if the dice contain at least three of the same values. Ex: $(2,3,3,3,6).$ Return $40$ from checkFourOfKind$()$ if the dice contain at least four of the same values. Ex: $(4,4,4,4,5).$ Return $50$ from checkFiveOfKind$()$ if the dice contain five identical values. Ex: $(5,5,5,5,5).$ Update the findHighScore$()$ method to call the three methods and return the highest score from all method calls. Submit for grading to confirm five tests pass.

Ex: If input is:

$24454$

the output is:

High score: $30$

Step $3(2$ pts$).$ Complete the checkFullHouse$()$ method to return $35$ if the dice contain a full house $($a pair and three of a kind$).$ Ex: $(1,1,3,3,3).$ Note: Five of a kind also satisfies the definition of a full house since $(4,4,4,4,4)$ includes a pair of $4$s and three $4$s$.$ Update the findHighScore$()$ method to call checkFullHouse$()$ and return the highest score from all method calls. Submit for grading to confirm seven tests pass.

Step $4(2$ pts$).$ Complete the checkStraight$()$ method to return $45$ if the dice contain a straight of $(1,2,3,4,5)$ or $(2,3,4,5,6).$ Update the findHighScore$()$ method to call checkStraight$()$ and return the highest score from all method calls. Submit for grading to confirm all tests pass.