I believe that answer is a because it has opposite reactions.
<span>b. higher elevation</span><span>
The climate on the leeward side of a mountain differs from that on the windward side mostly in the amount of rainfall. So the correct option is option "d" in regards to the question that has been given. The climatic condition of the windward side of the mountain is always like an ocean climatic condition while the leeward side has a very dry climate. The air on the windward side rises and gets cold and thus forms precipitation. On the other hand the air comes down on the leeward side and becomes warm and results in a drier climatic condition. </span>
Answer:
An area of strong winds within the jet stream is called a "jet streak"
Explanation:
Number 1: Freezing
Number 8: Degrees
For a little boost (:
Answer:
In vector calculus, the curl is a vector operator that describes the infinitesimal rotation of a vector field in three-dimensional Euclidean space. At every point in the field, the curl of that point is represented by a vector. The attributes of this vector (length and direction) characterize the rotation at that point. The direction of the curl is the axis of rotation, as determined by the right-hand rule, and the magnitude of the curl is the magnitude of rotation. If the vector field represents the flow velocity of a moving fluid, then the curl is the circulation density of the fluid. A vector field whose curl is zero is called irrotational. The curl is a form of differentiation for vector fields. The corresponding form of the fundamental theorem of calculus is Stokes' theorem, which relates the surface integral of the curl of a vector field to the line integral of the vector field around the boundary curve.
The alternative terminology rotation or rotational and alternative notations rot F and ∇ × F are often used (the former especially in many European countries, the latter, using the del (or nabla) operator and the cross product, is more used in other countries) for curl F.
Unlike the gradient and divergence, curl does not generalize as simply to other dimensions; some generalizations are possible, but only in three dimensions is the geometrically defined curl of a vector field again a vector field. This is a phenomenon similar to the 3-dimensional cross product, and the connection is reflected in the notation ∇ × for the curl.
Explanation:
