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leva [86]
3 years ago
6

What is the percentile rank when the Z score is -1.2 and the raw score is 52

Mathematics
1 answer:
Marrrta [24]3 years ago
8 0
For the numbers below find the percentile rank<span> (the % of individuals scoring below). ... For the numbers below find percent of cases falling between the two </span>z-scores<span>. ... The patient </span>scores<span> a 45 on the test (mean = </span>52, standard deviation of 5.<span>Find the </span>z-scores<span> corresponding to each of the following values: a) A score ... On one subtest, the </span>raw scores<span> have a mean of 35 and a standard deviation of 6. Assuming ... a) Separate the highest 30% from the rest of the distribution. .</span>52<span> ... For the </span>z-scores<span> below, find the </span>percentile rank<span> (percent of individuals scoring below):.</span>
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©MP.4 Model with Math
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Answer:

The drawings are in the picture attached and the explanations are below.

Question 1.

  • Equation: w = 10 × 8 lb
  • Solution: x = 80 lb

Question 2:

  • Equation: d = 10×8 lb - 8 lb
  • Solution: d = 72 lb

Explanation:

<u>Question 1:</u>

  • Statement 1: Mary was born, she weighet 8 lbs
  • Statement 2: When she was 10 years old weighed 10 times as much

                              w = 10 × 8 lbs = 80 lbs

<u>Explanation of the drawing:</u>

<u />

Each cell represents 8 lbs, which was the weight when she was born. There are 10 cells, representing that the amount 8 lbs is repeated 10 times.

Then, the multiplication is represented  an abbreviated sum:

  • 8 + 8 + 8 + 8 + 8 + 8 + 8 + 8 + 8 + 8 = 10 × 8 = 80

<u>Question 2:</u>

  • Statement: find the difference, d, between Mary's weight when she was 10 years old and when she was born.​

        d         =          80 lbs   -     8 lbs   =       72 lbs

        ↑                       ↑                  ↑                  ↑

 difference       10 years old      born          solution

<u>Explanation of the drawing:</u>

  • When you subtract one cell (8 lb) from ten cells (10 × 8 = 80 lb), you obtain nine cells ( 9 × 8 lb = 72 lb).

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