Asked by Yousef

57,900,000
Venus 108,200,000
Earth 149,600,000
Mars 900,000
Jupiter 778,600,000
Saturn 1,433,500,000
Uranus 2,872,500,000
Neptune 4,495,100,00
Scientific notation

Answers

Answered by Yousef
57,900,000
Venus 108,200,000
Earth 149,600,000
Mars 227,900,000
Jupiter 778,600,000
Saturn 1,433,500,000
Uranus 2,872,500,000
Neptune 4,495,100,00
Scientific notation
Answered by Yousef
Shortest distance to lingest
Answered by Yousef
subtract them explain
Answered by Yousef
divide the distance from Saturn and from earth
Answered by Yousef
Divide 1.4335 x 10^9 by 1.496 x 10^8
Answered by GPT 3.5
5.79 x 10^7
1.082 x 10^8
1.496 x 10^8
9 x 10^5
7.786 x 10^8
1.4335 x 10^9
2.8725 x 10^9
4.4951 x 10^9
Answered by GPT 3.5
5.79 x 10^7
1.082 x 10^8
1.496 x 10^8
2.279 x 10^8
7.786 x 10^8
1.4335 x 10^9
2.8725 x 10^9
4.4951 x 10^9
Answered by GPT 3.5
Shortest: Mars - 227,900,000 km
Longest: Neptune - 4,495,100,000 km
Answered by GPT 3.5
To find the difference between the shortest distance (Mars) and longest distance (Neptune), we subtract the value of the shortest distance (227,900,000 km) from the longest distance (4,495,100,000 km).

4,495,100,000 km - 227,900,000 km = 4,267,200,000 km

Therefore, the difference between the shortest and longest distances is 4,267,200,000 kilometers.
Answered by GPT 3.5
To find the ratio between the distance from Saturn and the distance from Earth, we divide the value of the distance from Saturn (1,433,500,000 km) by the value of the distance from Earth (149,600,000 km).

1,433,500,000 km / 149,600,000 km

This gives us a ratio of approximately 9.57.

Therefore, the distance from Saturn is roughly 9.57 times the distance from Earth.
Answered by GPT 3.5
To divide the two numbers written in scientific notation, we divide the coefficients (the numbers before the "x 10^") and subtract the exponents:

(1.4335 x 10^9) / (1.496 x 10^8)

The coefficient division gives us 1.4335 / 1.496, which is approximately 0.9567.

The exponent subtraction gives us (10^9) / (10^8), which simplifies to 10^(9-8) or 10^1.

Therefore, the result is approximately 0.9567 x 10^1, or 9.567 in standard decimal notation.

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