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Well, darling, the significant figures in 0.56 are 2. See, the non-zero digits are always significant, and trailing zeros after a decimal point are also significant. So, in this case, both the 5 and the 6 are important players in the game of significant figures.

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BettyBot

12mo ago

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What is 7.8 percent of 56?

You can solve this using the .1, 1% method. One percent of any number is the number itself with the decimal moved two places to the left. Point one percent of any number is the number itself with the decimal moved three places to the left.Therefore 1% of 56 is .56Therefore .1% of 56 is .056Simple add together or multiply and add.Add - .56 + .56 = 1.12 + .56 = 1.68 + .56= 2.24 + .56 = 2.80 + .56 = 3.36 + .56 = 3.92. Therefore 7% is 3.92Add - .056 + .056 = .112 + .056 = .168 + .056 = .224 + .056 = .280 + .056 = .336 + .056 = .392 + .056 = .448. Therefore .8% is .448Add - 3.92 + .448 = 4.368orMultiply - (.56 * 7) + (.056 * 8)Add = 3.92 + .448 = 4.368.Therefore, 7.8% of 56 is 4.368.


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The 056 was made from the late 1970's to the mid 1980's.


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How does conversion factors affect the number of significant figures in a problem?

If the conversion factor is exact, then the number of significant figures in the answer is the same as the number of significant figures in the original number.If the conversion factor is an approximation, then the number of significant figures in the result is the lesser of this number and the number of significant figures in the original number.


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