Does anyone know what 0.83 the 83 repeats
1 answer:
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Answer:
The line production did not pass inspection
Step-by-step explanation:
* <em>Lets explain how to solve the problem</em>
- To calculate the percentage of one number with respect to another
divide the number by the another number and multiply the answer
by 100 to convert the answer to percentage
- Ex: 15 people out of a total of 25 were female
the percentage of the female is
* <em>Lets solve the problem</em>
- A quality report for a production line shows a score of 59 points on
a 65- point inspection test
- A passing score is 95% compliance
- We need to know did the production line pass inspection
∵ The score of the line production is 59 out of 65
∴ The percentage of the score =
∴ <u><em>The percentage of the line production is 90.77%</em></u>
- The passing score is 95% compliance
∵ 90.77% is less than 95%
∴ The line production did not pass inspection
First, look at my attachment
The dump truck makes imaginary right triangle.
From the right triangle, we can find the h with sin ratio of the triangle.
h/b = sin of angle
h = b × sin of angle
(h stands for height, b stands for bed)
PART A: If the angle is 45°
h = b × sin 45°
h = 15 × 1/2√2
h = 15 × 0.707
h = 10.607
h = 10.6
The height is approximately 10.6 ft.
PART B: If the angle is 30°
h = b × sin 30°
h = 15 × 1/2
h = 7.5
The height is 7.5 ft.
PART C: If the angle is 60°
h = b × sin 60°
h = 15 × 1/2√3
h = 15 × 0.866
h = 12.990
h = 12.99
The height is approximately 12.99 ft.
The dump truck makes imaginary right triangle.
From the right triangle, we can find the h with sin ratio of the triangle.
h/b = sin of angle
h = b × sin of angle
(h stands for height, b stands for bed)
PART A: If the angle is 45°
h = b × sin 45°
h = 15 × 1/2√2
h = 15 × 0.707
h = 10.607
h = 10.6
The height is approximately 10.6 ft.
PART B: If the angle is 30°
h = b × sin 30°
h = 15 × 1/2
h = 7.5
The height is 7.5 ft.
PART C: If the angle is 60°
h = b × sin 60°
h = 15 × 1/2√3
h = 15 × 0.866
h = 12.990
h = 12.99
The height is approximately 12.99 ft.