The number 10,000 written in scientific notation form is 1 × 10⁴.
<h3>What is the time length 10,000 written in scientific notation?</h3>
Given the number of years in the question;
10,000 years.
To write convert to scientific notation, move the decimal so there is one non-zero digit to the left of the decimal point.
The number of decimal places you move will be the exponent on the 10.
If the decimal is being moved to the right, the exponent will be negative.
If the decimal is being moved to the left, the exponent will be positive.
Hence;
10,000 ⇒ 1 × 10⁴
Therefore, the number 10,000 written in scientific notation form is 1 × 10⁴.
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The total amount of money made by the seller is $14,202.5.
Given:
A car priced at $12,350 with a 15% discount.
To find:
The total amount of money made by the seller.
Solution:
The cost price of the car = C.P = $12,350
The percentage of discount on the car = 15%
The discount price on the car = D = 15% of the C.P
The selling price of the car = S.P
The total amount of money made by the seller is $14,202.5.
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Answer:
Step-by-step explanation:
It's A. First of all, one of the only 2 things in math that will NEVER be negative is distances/lengths and times. You have a distance here, so because one of your 2 numbers is negative, you have to take the absolute value of the difference. -8-5 = -11, but the absolute value of that is 11. Put the numbers on a number line and count the units between -8 and +5 and there are 11 units between those 2 numbers.
Answer:
It takes 13 months for the second phone to be less expensive than the first phone.
Step-by-step explanation:
First phone: y = 100 + 55x
Second phone: y = 150 + 51x
(x = number of months, y = total cost)
Make a T-Chart.
First phone: Second phone:
<u> x | y </u> <u> x | y </u>
0 | 100 0 | 150
1 | 155 1 | 201
2 | 210 2 | 252
3 | 265 3 | 303
4 | 320 4 | 354
5 | 375 5 | 405
6 | 430 6 | 456
7 | 485 7 | 507
9 | 595 9 | 609
10 | 650 10 | 660
11 | 705 11 | 711
12 | 760 12 | 762
13 | 815 13 | 813
After 13 months, the second phone will have costed $2 less than the first phone, and the price of the second will continue to be lower than the first.