The number of significant figures in N-0-6-022times 10-23- i-e- Avogadro-s number- is -threefourtwenty sixtwenty seven

Question

Toppr Admin · Accepted Answer

When numbers are written in scientific notation- then the number of digits between 1 and 10 gives the number of significant figures- Thus- the number of significant figures in-xA0-6-022-xD7-1023 is 4-

The number of significant figures in $N_{0} = 6.022 \times 10^{23}$ i.e., Avogadro's number, is :
three
four
twenty six
twenty seven

When numbers are written in scientific notation, then the number of digits between 1 and 10 gives the number of significant figures. Thus, the number of significant figures in $6.022 \times 10^{23}$ is $4$ .

The number of significant figures in N0=6.022×1023 i.e., Avogadro's number, is :threefourtwenty sixtwenty seven

When numbers are written in scientific notation, then the number of digits between 1 and 10 gives the number of significant figures. Thus, the number of significant figures in 6.022×1023 is 4.

The number of significant figures in $N_{0} = 6.022 \times 10^{23}$ i.e., Avogadro's number, is :
three
four
twenty six
twenty seven

When numbers are written in scientific notation, then the number of digits between 1 and 10 gives the number of significant figures. Thus, the number of significant figures in $6.022 \times 10^{23}$ is $4$ .