low-power magnificatin = (10x)(4x) = 40x high-power magnification = (10x)(40x) = 400x It depends on what magnification you are looking for; high-power magnification OR low-power magnification.
The total magnification of a light microscope with a 40x objective lens is calculated by multiplying the magnification of the objective lens by the magnification of the eyepiece lens. Assuming a standard eyepiece magnification of 10x, the total magnification would be 400x (40x objective lens * 10x eyepiece lens = 400x total magnification).
its is a range from 10X to 40X magnification located on the nosepiece.
It would be 50x. To find the magnification, you just have to multiply the number eyepiece and the number objective. So for example, * A 10x eyepiece and a 40x objective would have a magnification of 400x * A 10x eyepiece and a 100x objective would have a magnification of 1,000x
That depends on the type of microscope you are using, so check the lab you work or go to school in. At my lab, our microscopes have 4x, 10x, 40x, 100x magnification lenses.
The total magnification of a compound microscope is calculated by multiplying the magnification of the ocular lens (usually 10x) with the magnification of the objective lens. If the lowest power objective has a magnification of 4x, then the total magnification would be 40x (10x * 4x).
To calculate the total magnification of a microscope, you multiply the magnification of the eyepiece by the magnification of the objective lens in use. For the 10x objective, the total magnification would be 8x (eyepiece) * 10x (objective) = 80x. For the 40x objective, the total magnification would be 8x (eyepiece) * 40x (objective) = 320x.
The magnification of a compound light microscope is determined by multiplying the magnification of the ocular lens (eyepiece) by the magnification of the objective lens. For example, if the ocular lens has a magnification of 10x and the objective lens has a magnification of 40x, the total magnification would be 10x * 40x = 400x.
The total magnification of a light microscope with a 40x objective lens is calculated by multiplying the magnification of the objective lens by the magnification of the eyepiece lens. Assuming a standard eyepiece magnification of 10x, the total magnification would be 400x (40x objective lens * 10x eyepiece lens = 400x total magnification).
The total magnification is calculated by multiplying the magnification of the objective lens by the magnification of the ocular lens. In this case, 4x (objective lens) x 10x (ocular lens) = 40x total magnification.
To calculate the total magnification of a microscope, you multiply the magnification of the objective lens by the magnification of the eyepiece. For example, if the objective lens has a magnification of 40x and the eyepiece has a magnification of 10x, the total magnification would be 40x * 10x = 400x.
its is a range from 10X to 40X magnification located on the nosepiece.
its is a range from 10X to 40X magnification located on the nosepiece.
To calculate the total magnification of a compound microscope, you simply multiply the magnification of the eyepiece by the magnification of the objective. For example, if the eyepiece magnifies 10x and the objective magnifies 40x, then the total magnification is 10x * 40x = 400x.
The total magnification of the microscope when using the 40x objective depends on the strength of the eye piece lens. Typically a 10x eye piece lens is used in college microscopes this would give 40x10 = 400x magnification.
400x
When using a 4x objective lens on a microscope, the total magnification is calculated by multiplying the objective lens magnification by the eyepiece magnification. If the eyepiece (ocular) lens is typically 10x, the total magnification would be 4x (objective) × 10x (eyepiece) = 40x. Therefore, when scanning with a 4x objective, the total magnification will be 40x.
MP=(d/L)*(1-(L-l)f) where d would be the distance from the eye to the image without a lens L is the distance from the eye to the new virtual image (with a lens) l is the distance from the eye to the lens this equation only covers a single lens (whereas there tend to be two in a microscope), but that's no worry; use it twice! (i.e treat both lenses as independent sources of the image)