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Q: How do you calculate the refractive index using calculator?
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Refractive index of a glass slab using a travelling microscope?

To find the refractive index of a glass slab using a travelling microscope, you would first place the glass slab on a flat surface. Using the travelling microscope, measure the apparent shift in the position of the object when viewed through the glass slab. By knowing the thickness of the glass slab and the shift in the position, you can calculate the refractive index using the formula: Refractive index (n) = (apparent shift + 1) / actual shift.


How does one calculate body mass index what does does it means?

BMI is a measure that is calculated by dividing body mass by the square of the height. The body mass index is easier to calculate by using a BMI calculator


How can you determine the curvature and Refractive Index of spectacle glass?

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What is the minimum deviation of prism whose refractive index is three to the power half?

The minimum deviation of a prism can be calculated using the formula: δ = (n - 1)A, where δ is the minimum deviation, n is the refractive index of the prism, and A is the angle of the prism. If the refractive index of the prism is three to the power of half, or √3, and the value of A is known, the minimum deviation can be calculated using the formula.


What's a traveling microscope and what are its uses?

a travelling microscope can be used to calculate the refractive index of various materials using the real and apparent depth method. see google.


What is the refractive index of a plastic semi circle?

The value of refractive index is different for each type of plastic.


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What is the index of refraction for liquid deuterium?

The value for the refractive index of Deuterium at 24.2K and at 3200 Angstrom, is given as 1.1321. As measured using the Cerenkov effect.


How do you correct refractive index to 20 c?

by using the prism spectrometer,we can easily find the refractive index of the material.


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How do you find the refractive index of a liquid by using a convex lens and a plan mirror?

Using Snell's law, n(1)=(n(2) x sin angle (2)) / sin angle (1).n(1)= The refractive index of the more optically dense medium.n(2)= The refractive index of the less optically dense medium.angle (1)= The critical angle of the two mediums.angle (2)= 90 degrees since when light is at the critical angle it undergoes total internal reflection.Since sin 90= 1, this can be ignored, resulting in n(1)= n(2) / sin angle (1)


Can you give me a sentence using the word calculate?

I used the calculator to calculate the answer of 39 times 88.