Please help me with my question thank you i appreciate it!!!!!

Answer:

Assuming that there are two different fractions:

Probability of rolling a sum of 12 = [tex]\frac{1}{36}[/tex]

Probability of rolling a sum of 11 = [tex]\frac{2}{36}[/tex]

Step-by-step explanation:

To find probability (p)

[tex]p(event)=\frac{number of favorable outcomes}{number of possible outcoumes}[/tex]

All of the possible sums of 11 or 12:

For possible ways to make 11:

For possible ways to make 12:

All of the possible outcomes in total are 36

All of the possible outcomes to roll a sum of 11 are 2

All of the possible outcomes to roll a sum of 12 are 1

Form the fraction for each

[tex]p(of rolling a 12)= \frac{1}{36}[/tex]

[tex]p(of rolling an 11)= \frac{2}{36}[/tex]

Simplify if necessary and you are good to go!

Hope this helps and feel free to comment, give feedback, ask questions, and correct if I'm wrong!

Answer:

Assuming that there are two different fractions:

Probability of rolling a sum of 12 = \frac{1}{36}

36

1

Probability of rolling a sum of 11 = \frac{2}{36}

36

2

Step-by-step explanation:

To find probability (p)

p(event)=\frac{number of favorable outcomes}{number of possible outcoumes}p(event)=

numberofpossibleoutcoumes

numberoffavorableoutcomes

All of the possible sums of 11 or 12:

For possible ways to make 11:

5,6 and 6,5

For possible ways to make 12:

6,6

All of the possible outcomes in total are 36

All of the possible outcomes to roll a sum of 11 are 2

All of the possible outcomes to roll a sum of 12 are 1

Form the fraction for each

p(of rolling a 12)= \frac{1}{36}p(ofrollinga12)=

36

1

p(of rolling an 11)= \frac{2}{36}p(ofrollingan11)=

36

2

Simplify if necessary and you are good to go!

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Chareese reflects figure RSUT over the y-axis and then rotates the reflected figure 180° about the origin, resulting in figure A. She states that RSUT ≅ ZYWX. Which best describes the accuracy of her congruency statement?


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D: Inaccurate. The correct congruency statement is RSUT ≅ XWYX

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