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Temka [501]
3 years ago
6

An element with a mass 310 grams decays by 5.7% per minute. How much of the element is remaining after 9 minutes, to the nearest

10th of a gram
Mathematics
1 answer:
balu736 [363]3 years ago
6 0

Mass of an element = 310 grams

Percentage of the element that will decay in a minute = 5.7%

Quantity of the element that will decay in one minute :

=  \frac{5.7 \times 310}{100}

=  \frac{1767}{100}

= \tt17.67 \: grams

Thus, 17.67 grams of the element will decay every minute.

Quantity of element that will decay after nine minutes :

= 17.67 \times 9

=\tt 159.03 \: grams

Thus, 159.03 grams of the element will decay after 9 minutes.

Quantity of element that will remain after 9 minutes :

= 310 - 159.03

= \tt150.97 \: grams

Thus, 150.97 grams of the element will remain after nine minutes.

We can round off 150.97 to 151.00.

Therefore, <u>151.00 grams</u> of the element will remain after 9 minutes.

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Answer:

The statement represents the IDENTITY PROPERTY OF ADDITION.

Step-by-step explanation:

Here, the given expression is  8 + 0 = 8

IDENTITY ELEMENT :  Identity element is a special type of element in a given  set of system, such that any number remains UNALTERED if operated with the identity element.

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