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To find the size of the cell, you can divide the diameter of the field of vision by 13. Given that the diameter of the field of vision at high power is 600 micrometers, the calculation would be: 600 micrometers / 13 ≈ 46.15 micrometers. Therefore, the size of the cell is approximately 46.15 micrometers.
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If the diameter of a microscope field is 1 millimeter how many cells with a length of 250 micrometers will fit across the field?
To determine how many cells fit across the microscope field, convert the diameter from millimeters to micrometers: 1 millimeter equals 1,000 micrometers. Then, divide the diameter of the field by the length of one cell: ( \frac{1000 \text{ micrometers}}{250 \text{ micrometers}} = 4 ). Therefore, four cells with a length of 250 micrometers will fit across the field.
If the diameter of a microscope field is 1 millimeter how many cells with a length of250 micrometers will fit across the field?
To determine how many cells with a length of 250 micrometers can fit across a microscope field with a diameter of 1 millimeter (1000 micrometers), you divide the total field diameter by the length of one cell. So, 1000 micrometers ÷ 250 micrometers = 4 cells. Therefore, a total of 4 cells can fit across the field.
What is the approximate size of 1 bacterium If approximately 500 of a certain type of bacteria can fit across your low-power field of vision.?
If approximately 500 bacteria can fit across your low-power field of vision, and assuming that field is about 1 millimeter wide, each bacterium would be approximately 2 micrometers (μm) in size. This is a typical size for many bacteria, as they generally range from 0.5 to 5 μm in diameter. Thus, the average size of one bacterium in this scenario would be around 2 μm.
You are looking at a slide in the laboratory and observe a cell that occupies one quarter of the field of view at high magnification. Use your field-diameter calculation from lab activity 4 to estima?
To estimate the size of the cell occupying one quarter of the field of view, first determine the diameter of the field at high magnification from your lab activity. If the diameter is, for example, 400 micrometers, then the area of the entire field is approximately 125,600 square micrometers (using the formula for the area of a circle: A = πr²). Since the cell occupies one quarter of this area, its area would be about 31,400 square micrometers. To find the approximate diameter of the cell, you can rearrange the area formula (A = πr²) to solve for r, and then multiply by 2 to find the diameter.
How do you calculate field diameter?
Field diameter is calculated by measuring the distance across the field of view of a microscope, then dividing that measurement by the magnification of the objective lens being used. This gives you the field diameter in micrometers.
What is the diameter of the high power field of a microscope in micrometers?
the diameter of the high power field microscope is 500 micrometers
If the diameter of a microscope field is 1 millimeter how many cells with a length of 250 micrometers will fit across the field?
To determine how many cells fit across the microscope field, convert the diameter from millimeters to micrometers: 1 millimeter equals 1,000 micrometers. Then, divide the diameter of the field by the length of one cell: ( \frac{1000 \text{ micrometers}}{250 \text{ micrometers}} = 4 ). Therefore, four cells with a length of 250 micrometers will fit across the field.
If the diameter of a microscope field is 1 millimeter how many cells with a length of250 micrometers will fit across the field?
To determine how many cells with a length of 250 micrometers can fit across a microscope field with a diameter of 1 millimeter (1000 micrometers), you divide the total field diameter by the length of one cell. So, 1000 micrometers ÷ 250 micrometers = 4 cells. Therefore, a total of 4 cells can fit across the field.
What is the approximate size of 1 bacterium If approximately 500 of a certain type of bacteria can fit across your low-power field of vision.?
If approximately 500 bacteria can fit across your low-power field of vision, and assuming that field is about 1 millimeter wide, each bacterium would be approximately 2 micrometers (μm) in size. This is a typical size for many bacteria, as they generally range from 0.5 to 5 μm in diameter. Thus, the average size of one bacterium in this scenario would be around 2 μm.
You are looking at a slide in the laboratory and observe a cell that occupies one quarter of the field of view at high magnification. Use your field-diameter calculation from lab activity 4 to estima?
To estimate the size of the cell occupying one quarter of the field of view, first determine the diameter of the field at high magnification from your lab activity. If the diameter is, for example, 400 micrometers, then the area of the entire field is approximately 125,600 square micrometers (using the formula for the area of a circle: A = πr²). Since the cell occupies one quarter of this area, its area would be about 31,400 square micrometers. To find the approximate diameter of the cell, you can rearrange the area formula (A = πr²) to solve for r, and then multiply by 2 to find the diameter.
How do you calculate field diameter?
Field diameter is calculated by measuring the distance across the field of view of a microscope, then dividing that measurement by the magnification of the objective lens being used. This gives you the field diameter in micrometers.
If the diameter of a field is 1.6mm and you count forty consecutive cells from one end of the field to the other how wide is each cell in micrometers?
To find the width of each cell in micrometers, divide the diameter of the field by the number of cells counted. (1.6 mm / 40 cells = 0.04 mm per cell ). Convert to micrometers by multiplying by 1000: (0.04 mm * 1000 = 40 μm). Therefore, each cell is 40 micrometers wide.
Diameter of field is 1.6 mm and you count 40 consecutive cells from one end of field to other how wide is each cell in micrometers?
1,600 (micrometers {microns} per one field of view) divided by 40 (cells per field of view) equals [units cancel] 40 microns per cell.
Under high power magnification the field diameter is 400 calculate the size of the organism?
To calculate the size of the organism, you would need to know the magnification of the microscope being used. Comparing the field diameter at 400x magnification with the actual size of the organism would give you the scale factor to determine the organism's size. For example, if the field diameter at 400x is 0.5 mm, and the actual size is 50 micrometers, then the organism is 10 times smaller than the field diameter.
A football field is about how many micrometers?
American Football Field: Let's see, there are: One million micrometers in a meter. 100 yards in an American football field. 91.44 meters in 100 yards. So, an American football field would be 91440000 micrometers long. Did you really mean micrometers? Just to add to the previous (accurate) post.... Canadian Football Field A Canadian Football field is 100 metres long so 100,000,000 micrometers long. Football/Soccer Field If you are talking about Football as in what North American's call Soccer, then the field is anywhere from 90 to 120 metres long (according to FIFA). Thus it is anywhere from 90,000,000 to 120,000,000 micrometers long.
3. If the diameter of the field of view of a compound microscope at 40X magnification is 6000 micrometers (um) what would be the field of view at 400X magnification?
To find the new field of view at 400X magnification, you would divide the original field of view by the magnification increase factor (which is 10 in this case since you are going from 40X to 400X). So, 6000 um / 10 = 600 um. Therefore, the field of view at 400X magnification would be 600 micrometers.
Assume the diameter of the field of vision in your microscope is 2mm under low pressureIf one Bacillus cell is 2 nanometers how many bacillus cells could fit end to end across the field?
There are 1000 micrometers in 1 millimeter and thus 1000 nanometers in 1 micrometer. So, 2 mm is equivalent to 2000 micrometers, which is 2,000,000 nanometers. If each Bacillus cell is 2 nanometers, you could fit 1,000,000 Bacillus cells (2,000,000 divided by 2) end to end across the field of view.
