Generally speaking, dense cloud cover- there is frequent thunderstorm activity, especially in the afternoon. In places like Singapore, thunderstorms occur almost daily, and around the same time.
A cloud is a dense visible mass of suspended water droplets or ice crystals in the atmosphere.
Differences in density can cause air masses to rise or sink. When warm, less dense air rises and cools, its relative humidity may reach 100%, causing water vapor to condense into liquid water droplets, forming clouds. Conversely, when cool, denser air descends and warms, it can inhibit cloud formation as it becomes more capable of holding moisture.
The thickest kind of cloud is a cumulonimbus cloud. These clouds are tall and dense, often associated with thunderstorms and severe weather. They can extend vertically for several miles in the atmosphere.
Because the molecules in cold air are more tightly packed together than warm air.
The type of cloud in a thunderstorm is called a cumulonimbus cloud. These clouds are dense and vertically developed, extending high into the atmosphere where they can produce intense thunderstorms, heavy rainfall, lightning, and sometimes even tornadoes.
A stratus cloud.
The antonym for sparse is dense.
the electron cloud is least dense where the probability of finding an electron is LOWEST
thinly populated, not dense or crowded eg the desert population is sparse
yes
it means rare
yes it is sparsely populated!
Is the correct answer urban
Yes
It's a dense rainforest.
Sparse vs. Dense GraphsInformally, a graph with relatively few edges is sparse, and a graph with many edges is dense. The following definition defines precisely what we mean when we say that a graph ``has relatively few edges'': Definition (Sparse Graph) A sparse graph is a graph in which .For example, consider a graph with n nodes. Suppose that the out-degree of each vertex in G is some fixed constant k. Graph G is a sparse graph because .A graph that is not sparse is said to be dense:Definition (Dense Graph) A dense graph is a graph in which .For example, consider a graph with n nodes. Suppose that the out-degree of each vertex in G is some fraction fof n, . E.g., if n=16 and f=0.25, the out-degree of each node is 4. Graph G is a dense graph because .
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