The question is asking to state the polygon that connects with the base of polyhedron, base on my research and further analysis, I would say that the answer would be a parallelograms formed by segments (lateral edges) connecting the corresponding vertices of the bases. I hope this would help
<span>When adding up fractions, the idea is to bring them to a common denominator. In our case, the common denominator is 12. So we must amplify each fraction in order to bring its denominator to 12. 1/6 becomes 1*2/6*2 = 2/12. 2/3 becomes 2*4/3*4. 1/4 becomes 1*3/4*3. When we sum them up we get 2/12 + 8/12 + 3/13 or 13/12, which is (12+1)/12 or 12/12 + 1/12 or 1+ 1/12. So the answer is C.</span>
Answer:
V: x= -3
H: y= -3
Step-by-step explanation:
<h3>There are 3 Answers: </h3>
- Choice B (-0.5, 0.86)
- Choice E (2.22, 3.84)
- Choice G (0.78, 1.35)
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Explanation:
Check out the attached image below. I'm using the online calculator Desmos. I typed in each function, then clicked the intersection points to have the coordinates show up. You may have to click the points twice if one click doesn't work. You can also use GeoGebra to get the same job done through the Intersect tool. Any graphing calculator will work as well. Keep in mind that because these solutions are approximate, there is a bit of rounding error going on. Also, note that your answer choices are each to two decimal places while desmos sometimes shows three decimal places, so you'll need to round.