Divide by 1,000.<span> A kilogram is one thousand grams. This means that to get kilograms from grams, you just need to divide the number of grams by 1,000.</span><span>In our example, we would get kilograms by dividing 20,000 grams by 1,000.<span>20,000/1,000 = 20 </span></span>Write the number of grams.<span> Label it "grams" or "g." If you're using a calculator, just type the number in.</span><span>In this section, we'll follow along with an example problem to make things easier. Let's say that we want to convert 20,000 grams to kilograms. To start, we would write "20,000 grams" on our paper.
</span>Label your answer.<span> Don't forget this step! Labeling your answer with the proper units is important. If you're doing this conversion for schoolwork, you can lose points if you don't label. If you're doing it for something else, people may assume the wrong units.</span><span>In our case, we would label our answer with the label "kilograms" like this:<span>20 kilograms.
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To get back to grams, multiply by 1,000.<span> As discussed above, a kilogram is one thousand grams. This means that if you ever want to get back to grams from kilograms, all you need to do is multiply the number of kilograms by 1,000. Since multiplications is basically the "opposite" operation as division, this will "undo" the division and give you grams.</span><span>To get 20 kilograms back to grams, we just multiply by 1,000 (don't forget to label your answer again):<span>20 kilograms × 1,000 = <span>20,000 grams
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Reflections, rotations, and translations all change the location, but not the size or shape of the parallelogram. Congruence describes the line lengths and angle sizes - all of which will be maintained. Thus, reflections, rotations, and translations will maintain congruence.
All of the options use only reflection, rotation, and translation, so all of these could be the transformation in question.
