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Firlakuza [10]
3 years ago
6

Complete the equations with powers of 101010. 720{,}800 \div {}720,800÷720, comma, 800, divided by =7.208=7.208equals, 7, point,

208 720{,}800 \div {}720,800÷720, comma, 800, divided by =72.08=72.08equals, 72, point, 08 720{,}800 \div {}720,800÷720, comma, 800, divided by =720.8=720.8
Mathematics
1 answer:
jarptica [38.1K]3 years ago
8 0

Answer:

Step-by-step explanation:

Given the expression \frac{720,800}{x} = 7.208, we are to find the value of with powers of 10.

From the equation:

\frac{720,800}{x} = 7.208

cross multiply

720,800 = 7.208x\\7.208x = 720,800

divide both sides by 7.208

\frac{7.208x}{7.208} = \frac{720,800}{7.208} \\x = 100,000

express x in powers of 10

x = 10 * 10 * 10 * 10* 10\\x = 10^5

Similarly given the equation \frac{720,800}{y} = 72.08

From the equation:

\frac{720,800}{x} = 72.08

cross multiply

720,800 = 72.08x\\72.08x = 720,800

divide both sides by 7.208

\frac{72.08x}{72.08} = \frac{720,800}{72.08} \\x = 10,000

express x in powers of 10

x = 10 * 10 * 10 * 10\\x = 10^4

For the equation \frac{720,800}{z} = 720.8

From the equation:

\frac{720,800}{z} = 720.8

cross multiply

720,800 = 720.8z\\720.8z = 720,800

divide both sides by 7.208

\frac{72.08z}{720.8} = \frac{720,800}{720.8} \\z = 1,000

express x in powers of 10

z = 10 * 10 * 10\\z = 10^3

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Answer:

The roots are real and unequal (3, -3)

Step-by-step explanation:

x²-9=0

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Comparing we get,

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Algebraic identity:

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