the edge of a dime is about 1 mm
The answer will depend on what the 12 mm measures. If the object is 12 mm in diameter, it is 37.7 mm around.
You can't convert 1 inch to 1 mm, but to convert 1 inch to mm's: Algebraic Steps / Dimensional Analysis Formula 1 in* 2.54 cm 1 in * 10 mm 1 cm = 25.4 mm Direct Conversion Formula 1 in* 25.4 mm 1 in = 25.4 mm
100 Answer: 25.4 mm Algebraic Steps / Dimensional Analysis Formula1 in*2.54 cm 1 in*10 mm 1 cm=25.4 mm Direct Conversion Formula 1 in*25.4 mm 1 in=25.4 mm
30.3149 Direct Conversion Formula 770 mm* 1 in 25.4 mm = 30.31496063 in
To convert a number of inches to millimetres, multiply the figure by 25.4 - so that 6 inches = 6 x 25.4 = 152.4 millimetres. Algebraic Steps / Dimensional Analysis Formula____ in*2.54 cm 1 in*10 mm 1 cm=? mm Direct Conversion Formula ____ in*25.4 mm 1 in=? mm
To simplify a scale, convert to the same units, drop the units and divide by their highest common factor: 1 cm = 10 mm drawing : object = 8 mm : 1 cm → 8 mm : 1 × 10 mm → 8 mm : 10 mm → 8 : 10 → 4 : 5 → object is larger than scale drawing.
An example of an object the size of a Millimeter (mm) is the tip of your pencil. An example of an object the size of a Centimeter (cm) is the fingernail.
0.03 mm is equivalent to 30 µm.
There is no object with a volume of 2000 mm because the "mm" is a unit of length NOT volume.
To convert 56 mm to centimeters, divide by 10 because there are 10 millimeters in 1 centimeter. Therefore, a 56 mm object is equivalent to 5.6 cm.
By unit of length and distance and conversion ,we can say that 1 cm=10 mm 56 mm=5.6 cm
The answer will depend on what the 12 mm measures. If the object is 12 mm in diameter, it is 37.7 mm around.
The object would be 8 mm in size. This is calculated by taking 25% of the diameter of the field of view (32 mm) which is 8 mm.
It is the name given to the straight line from the centre of a circle to its circumference when that distance is 18 mm.
Since the image is virtual and upright, it is located on the same side as the object. Using the lens formula 1/f = 1/dO + 1/dI, where f is the focal length, dO is the object distance, and dI is the image distance, you can calculate the image distance. Given the object distance (51 mm), object height (13 mm), and image height (3.5 mm), it would be possible to determine the image distance and thus find out the distance from the lens at which the image is located.
The formula used to calculate the image distance for a diverging lens is 1/f = 1/d_o + 1/d_i, where f is the focal length of the lens, d_o is the object distance, and d_i is the image distance. Given the object distance of 51 mm, the object height of 13 mm, and the image height of 3.5 mm, the image distance from the lens can be calculated using the equation and appropriate algebraic rearrangements.
a 5mm nail