answersLogoWhite

0


Want this question answered?

Be notified when an answer is posted

Add your answer:

Earn +20 pts
Q: Why do some areas of the map indicate neither a majority nor a divided vote?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Continue Learning about Math & Arithmetic

What are the 3 broad areas of accounting?

It is normally divided into three broad areas: auditing, financial/tax and management accounting.


Who wrote the majority of the letters that make up the New Testament?

The letters that make up the New Testament of the Bible are written to churches in different areas. Most of these letters were written by Paul.


What is the formula to find the surface area of a tetrahedron?

It depends on whether or not the tetrahedron is regular. There is nothing in the question to indicate that it might be regular. In that case the easiest way to calculate the surface area is to sum the areas of each of its 4 faces.


How do you find the perimeter and area for complex shapes without a grid?

To find the perimeter and areas of complex shape without a grid you should divide the shape into simple shapes and find the area of each shape alone and then add up the areas all together to get the area of the whole shape. Example: If there is a shape that can be divided into 2 triangles and 1 rectangle then you will find the area of each triangle alone and then the area of the rectangle then add up all the areas together.


How do you make equivalent logical ckt from venn diagram?

A Venn diagram contains three different types of regions...areas of non-intersection, areas of intersection, and the area which is neither. The areas of intersection are logically equivalent to the AND function. The areas that aren't inside any of the circles are logically equivalent to the NOT OR (NOR) function. The areas in a single circle only use a the NOT and AND functions. For example, if you have a Venn diagram of the set {0-9} showing two circles A and B which have intersection elements {4,8}, and the elements of A={1,2,4,5,6,8}, the elements of B = {3,4,7,8}, and the elements {0,9} are outside of both circles: A OR A = A = {1,2,4,5,6,8} B OR B = B = {3,4,7,8} A AND B = {4,8} NOT (A OR B) = {0,9} A NOT B = A AND (NOT B) = {1,2,5,6} B NOT A = B AND (NOT A) = {3,7}