If the scale is big, like 1:500, how do things on the map look? A. Very big. B. Very small. C. Closer together. D. Farther apart. 相关知识点: 试题来源: 解析 D。解析:文中说“But if the scale is big, like 1:500, things on the map look farther apart.”。 反馈 收藏 ...
A. Very big. B. Very small. C. Closer together. D. Farther apart. 相关知识点: 试题来源: 解析 C。解析:文章提到“If the scale is small, like 1:10000, then things on the map look closer together.”。 反馈 收藏
The scale factor of the right triangle is 5:1. So every other linear measure is multiplied by 5 to scale them up. If we have the big right triangle and want to scale it down to make the smaller one, we write this: 37185=1518537=51 The scale factor of the right triangle is 1:5....
Prep for the system design interview.Learn how to design large-scale systemsLearning how to design scalable systems will help you become a better engineer.System design is a broad topic. There is a vast amount of resources scattered throughout the web on system design principles.This...
The goal of Shenzhen Airport management is to deliver intelligent, visualized flight services. Jointly with Huawei, we’ve spent a year on projects using technology innovations to improve the efficiency of airfield operations: Intelligent stand allocation:Based on big data and AI, the utiliza...
How big can you get naturally? Pro bodybuilders and their pimps say that the sky is the limit if you have the right genetics and work like a mad monkey in the gym. And since the professional constructors of muscle have impressive physiques inducing rapture, the gullible souls listen to th...
Rheological property of biological tissues and materials that present elastic properties and viscous properties, which allow for timescale-dependent deformation when subjected to mechanical stress. Yes-associated protein Yes-associated protein, also known as YAP, is a mechanosensitive transcriptional co-activ...
Sometimes, you might wonder why something ends up the size that it is. Or, you might want to do something different to the default behavior. To do so, you need to know something of how the underlying algorithms figure out how to distribute space. When st
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This alone tells us that a physical radial distance r has to scale as 𝑟=𝑎(𝜏)𝜒, where 𝑎(𝜏) is a dimensionless scale factor and 𝜒 is a comoving coordinate, which is fixed (𝜒˙=0) for any comoving observer like us, moving with the expansion. This is the Friedmann...