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Jet001 [13]
2 years ago
10

In science class, the average score on a lab report is 82 points, with all the students scoring within 3.2 of the average. If x

represents a students score, write an equation that represents the minimum and maximum scores.
|x - 3.2| =82
|x + 3.2| = 82
|x - 82| = 3.2
|x + 82| = 3.2​
Mathematics
1 answer:
rodikova [14]2 years ago
5 0

Answer:  |x − 82| = 3.2.

that is your answer

Step-by-step explanation:

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The figure below shows a shaded circular region inside a larger circle:
mario62 [17]

Answer:

Probability is 64%

Step-by-step explanation:

Given the smaller circle which is shaded whose radius is denoted by r and  the largest circle whose radius is denoted by R

                      r = 3 inches

                     R = 5 inches

Step 1 : To calculate the area of shaded region.

Area of circle = \pi\cdot r^{2}

⇒ Area =    \frac{22(3)(3)}{7} 

           =  \frac{198}{7} square inches

Step 2 : To calculate the area of larger circle.

 Area of circle = \pi\cdot r^{2}

⇒ Area =    \frac{22(5)(5)}{7}

             = \frac{550}{7} square inches

Step 3 : Calculate the probability that a point chosen from shaded region

Probability = Area of shaded region/Area of larger circle.

                   =  \frac{198}{7}/ \frac{550}{7}

                   =  \frac{198}{550}

                   =  0.36 = 36%

Step 4 : calculate the probability that a point chosen inside the larger circle is not in shaded region.

Probability = 1 - 0.36

                   = 0.64 = 64%

Hence the probability is 64%


7 0
4 years ago
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Step-by-step explanation:

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Developing spiritual wellness includes:
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Answer:

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(2x-3)^5 please I need it fast thank you.
exis [7]
2x = 5 + 3
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Simplify the following <img src="https://tex.z-dn.net/?f=%5Cfrac%7B%20%5Cfrac%7B1%7D%7Bx%7D%20%20%2B%201%20%7D%20%7B%20%5Cfrac%2
Anon25 [30]
Good evening, Riley!

Used properties:

\star~\boxed{\mathsf{a = \dfrac{ax}{x}, \ \ x\neq 0}}\\ \\ \\ \star~\boxed{\mathsf{\dfrac{\frac{a}{b}}{\frac{c}{d}} = \dfrac{ad}{bc}}}

Now, note that:

\mathsf{1 = \dfrac{x}{x},\ x\neq 0}

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