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QUESTION (i) When using a \( 10 \times \) ocular lens and a \( 40 \times \) objective, the total magnification achieved is

Ask by Griffin Dickson. in the United States
Feb 06,2025

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Answer

The total magnification is 400.

Solution

To find the total magnification achieved when using an ocular lens and an objective lens, you can use the formula: \[ M = M_o \times M_e \] where: - \( M \) is the total magnification, - \( M_o \) is the magnification of the ocular lens, - \( M_e \) is the magnification of the objective lens. In this case: - \( M_o = 10 \) (for the ocular lens), - \( M_e = 40 \) (for the objective lens). Now, substituting the values into the formula: \[ M = 10 \times 40 \] Calculating this gives: \[ M = 400 \] Thus, the total magnification achieved is \( 400 \).

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Bonus Knowledge

To calculate the total magnification, simply multiply the magnification of the ocular lens by that of the objective lens. So, with a \( 10 \times \) ocular lens and a \( 40 \times \) objective lens, the total magnification is \( 10 \times 40 = 400 \times \). This means that your specimen will appear 400 times larger than it does to the naked eye—a true gate to the microscopic world! The total magnification can be quite thrilling when you think about the details you're about to uncover! For example, when observing cells or tiny organisms, you're not just seeing shapes, but structures like cell walls or even moving bacteria! Each specimen comes with its own mini drama, and you're the director of this microscopic show. So grab that microscope and get ready for an adventure!

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