I need help with filling out the attached chart,

the arrow pointed to the lowest

Step-by-step explanation:

the arrow pointed to the lowest

Step-by-step explanation:

After one spin, you have landed in one of the colours. So, the possible outcomes are:

You landed on a red sector: In this case, you have -1 points. There are 2 red sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a purple sector: In this case, you have 0 points. There are 2 purple sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a yellow sector: In this case, you have 1 point. There are 2 yellow sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a blue sector: In this case, you have 3 points. There is 1 blue sector over 7 total sectors, so this happens with probability 1/7.

After one spin, you have landed in one of the colours. So, the possible outcomes are:

You landed on a red sector: In this case, you have -1 points. There are 2 red sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a purple sector: In this case, you have 0 points. There are 2 purple sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a yellow sector: In this case, you have 1 point. There are 2 yellow sectors over 7 total sectors, so this happens with probability 2/7.

You landed on a blue sector: In this case, you have 3 points. There is 1 blue sector over 7 total sectors, so this happens with probability 1/7.

Step-by-step explanation:

From the question attached,

Given:

RT and PQ intersect at a point S.

RS = PS and ST = SQ

To prove :

RT = PQ

             Statements                               Reasons

1). RS = PS and ST = SQ                 1). Given

2). RS + ST = PS + SQ                    2). Addition property

3). RS + ST = RT ; PS + SQ = PQ   3). Pair of line segments

4). RT = PQ                                    4). Substitution property

Step-by-step explanation:

From the question attached,

Given:

RT and PQ intersect at a point S.

RS = PS and ST = SQ

To prove :

RT = PQ

             Statements                               Reasons

1). RS = PS and ST = SQ                 1). Given

2). RS + ST = PS + SQ                    2). Addition property

3). RS + ST = RT ; PS + SQ = PQ   3). Pair of line segments

4). RT = PQ                                    4). Substitution property