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Softa [21]
3 years ago
12

When is zero considered significant​

Physics
2 answers:
Semenov [28]3 years ago
7 0

Answer:

The trailing zero to the right in the decimal place and the zero present between the non zero digit are significant.

Explanation:

The rules which describes about the significant digits are discussed below as:

  • All the digits which are non zero are significant. Example 178 has three significant digits.
  • The zero which is present in between two non zero digits are consider significant. Example 507 has 3 significant digits.
  • The leading zeroes are not consider significant. Example 0.00676 has 3 significant digits only.
  • Trailing zero to the right in the decimal is consider significant. Example 3.0 has 2 significant digits.
  • Trailing zero which is present in the whole number without any decimal are not significant. Example 9800 has only 2 significant digit.

vazorg [7]3 years ago
3 0

If a zero is found between significant digits, it is significant. Zeros can be used as (insignificant) place holders to the left of significant digits if the number is a decimal. For example, a mass of 42 g has two significant digits. Expressed in kilograms, the mass of 0.042kg should still have two significant digits.

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Objects through which light can pass are referred to as dash objects​
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Determine the repeat distance, linear density, and packing fraction for BCC lithium, which has a lattice parameter of 0.35089 nm
NeX [460]

Answer:

The [111] direction is close packed; the linear packing factor is 1.

Explanation:

Lattice parameter = a₀ = 0.35089nm

Directions 100, 110 and 111

r =  <u>3a₀  </u>

        4

where r = repeat distance

r = <u>3(0.35089)</u>

           4

r = 0.1519nm

For [100]; r = a₀ = 0.35089nm

Linear density = 1/a₀ = 2.85points/nm

linear density = 1/a₀ = 2.85 points/nm

linear packing fraction = (2)(0.1519)(2.85) = 0.866

For [110]; r = 2a₀ = 0.496 nm

linear density = 1/a₀ = 2.015 points/nm

linear packing fraction = (2)(0.1519)(2.015) = 0.612

For [111]: r = 3a₀/2 = 0.3039 nm

linear density= 2/3a₀ = 3.291 points/nm

linear packing fraction = (2)(0.1519)(3.291) = 1

Therefore, from the above, [111] direction is close packed; the linear packing factor is 1.

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3 years ago
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Answer:

Height And Mass!

Explanation:

Got It from Google! I ain't smart XDD

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