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Viktor [21]
3 years ago
6

State how many significant figures are proper in the results of the following calculations: (a) (106.7)(98.2)/(46.210)(1.01) (b)

(18.7)2 (c) (1.60×10−19)(3712).
Mathematics
1 answer:
Dafna11 [192]3 years ago
5 0

Answer:

(a) The result is 3 significant figures

(b) The result is 3 significant figures

(c) The result is 3 significant figures

Step-by-step explanation:

* Lets explain how to solve the problem

- Significant figures are the number of digits in a value

- There are 3 rules to find how many significant figures are in a number

1. All non-zero digits are significant.

- Ex: 1234.56 is six significant figures

2. Any zeros between two significant digits are significant

- Ex: 2.03 is three significant figures

- A final zero or zeros between two significant digits in the decimal

 numbers <em>ONLY</em> are significant

- Ex: 0.056 is two significant figures , 12.04 is four significant figures ,

  5.60 is three significant figures

* Lets solve the problem

(a) (106.7)(98.2)/(46.210)(1.01)

∵ 106.7 is 4 significant figures

∵ 98.2 is 3 significant figures

∵ 46.210 is 5 significant figures

∵ 1.01 is 3 significant figures

∵ The smallest number of the significant figures is 3

∴ The result is limited by 3 significant figures

∴ The result is 3 significant figures

(b) (18.7)²

∵ 18.7 is 3 significant figures

∴ The result is limited by 3 significant figures

∴ The result is 3 significant figures#

(c) (1.60 × 10^-19)(3712)

- Remember: When a number is written in scientific notation, only

 significant figures are the numerical part only

∵ 1.60 × 10^-19 is 3 significant figures

∵ 3712 is 4 significant figures

∵ The smallest number of the significant figures is 3

∴ The result is limited by 3 significant figures

∴ The result is 3 significant figures

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The commission schedule suggests that for larger amounts, you divide the problem into two parts: calculate the commission on $6000, and separately calculate the commission on the amount over $6000.

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<h3><u>Solution:</u></h3>

Given that , The probability of winning a certain lottery is \frac{1}{77076} for people who play 908 times

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