Answer: The correct number of significant figures in
is 35.05152.
Step-by-step explanation:
Digits present in a number that helps in determining the degree of accuracy starting from the first non-zero digit is called a significant figure.
Some rules for significant figures are as follows.
- All the digits present within the non-zero digits are considered in a number.
For example, 2085 contains 4 significant digits.
- Leading zeros are not counted in a number.
For example, 0.0034 has 2 significant digits.
- We count the trailing zeros when a decimal point is present in a number.
For example, 0.02500 has 4 significant figures.
- When there is no decimal point then trailing zeros may or may not count.
For example, 19000 has 2 significant digits.
Now, the product of given digits is as follows.
![7.68 * 4.564 = 35.05152](https://img.qammunity.org/2022/formulas/chemistry/high-school/nrg5fonfiybdo5xrnac5bi0vzhu4r7oq6j.png)
Thus, we can conclude that correct number of significant figures in
is 35.05152.