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Push factors: New technologies destroy many jobs in a particular region. Pull factors: New technologies create many new jobs in a particular city. Forced migration: Mobs attack members of a minority religious group. Voluntary migration: People move to a place where their religious group is the minority.
cchloe
cchloe
Marxism: Theory and practice derived from the writings of Karl Marx,
The Communist Manifesto: Book written by Karl Marx,
Bourgeoisie: Wealthy property owners who exploit the working class,
Socialism: Government-controlled social and economic equality and cooperation
cchloe
Consumption: Use of goods and services,
Specialization: Focusing on specific economic tasks,
Capitalism: System of private ownership and free exchange,
Production: Creation of goods and services
cchloe
Marine west coast: Seattle, Washington/ Humid continental: Washington, D.C./ Subarctic: Canadian Shield/ Tundra: Alaskan plains
Katherine Antunez
Acculturation can be called
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Why does one column in a hundredths grid equal to one column in a tenths grid?
It is equal because one column in a hundredths grid has 10 hundredths in i and one column in a tenths grid has 1 tenth.You can tell that they are both equal by looking a both at them.10 hundredths = 1 tenth.
What is the formula for determinant of a 3x3 matrix?
To answer this question, let me establish an example 3 x 3 matrix named "A": A= [a b c] [d e f] [g h i] The formula I will give you, called co-factor expansion, works for any size square matrix, so you could use it to find the determinant of a 2 x 2, 3 x 3, all the way up to an n x n matrix. To find the determinant, pick any row or column in the matrix. It will make your work much easier if you choose a row or column that has many zeroes in it. A general notation that is often used to find the determinant of a matrix is to use straight bars in place of the brackets surrounding the matrix contents. So, if I was to say mathematically that I was finding the determinant of the above example matrix, I could write it as: det(A)= |a b c| |d e f| |g h i| This notation will be used in the formula, so it is important to know this. For the sake of an arbitrary example, let us suppose I chose Row 1 of the matrix as my chosen row. To find the determinant of this matrix, I will perform the following calculation: (-1)2(a)|e f| + (-1)3(b)|d f| + (-1)4(c)|d e| |h i| |g i| |g h| This is the specific application of this general formula to the example matrix: (-1)i+j(aij)det(A1) In this formula, i and j are the row and column addresses, respectively, of a given matrix element. So, like in our specific application, when Row 1 was chosen as our subject row, the first term was (-1)1+1(A11)det(A1). The element "a" is in the first row, first column of the matrix, mean i=1 and j=1, therefore the superscript of (-1) is 1+1=2. A11 is simply the value held in the address i=1, j=1 of the matrix A. For this application, A11 was "a". det(A1) is the determinant of the submatrix A1. This submatrix has no formal nomenclature, I simply call it this for ease of explanation. A1 is the matrix created by "crossing out" the row and column that belong to the matrix element A11. In this application, that means it is the submatrix that is left after crossing out a, b, c, d, and g, which is simply the 2 x 2 matrix e,f;h,i. Performing this same process for the remainder of the matrix elements in Row 1 will yield the determinant of the matrix. So, the "generalized" form of the specific application above is: (-1)1+1(A11)det(A1) + (-1)1+2(A12)det(A2) + (-1)1+3(A13)det(A3) where A1 is the submatrix created by crossing out Row 1 and Column 1, A2 is the submatrix created by crossing out Row 1 and Column 2, and A3 is the submatrix created by crossing out Row 1 and Column 3. A final note is how to calculate the determinants of the submatrices. For a 3 x 3 matrix, its submatrices are all 2 x 2. For 2 x 2 matrices, a simple formula exists that makes this easy: |a b| = (ad) - (bc) |c d| For higher-dimension matrices, the submatrices also become larger, making the computation much more intensive.
Positional weighting of a number?
positional weighting is the system we use in Base 10 to allow us to express any possible number in any possible magnitude. It works by assigning certain positions what are called powers and then multiplying any unit placed in that position by the corresponding power.In Base 10 we use positional weighting to allow Units, Tens and Thousands as just one example shown below is how this works:We only have 10 units available to us in the Base 10 system0,1,2,3,4,5,6,7,8,9but using the positional weighting system we can alter the value of a unit depending on what position it is placed in.Assume that the units column the first column to the left of the decimal point has a positional weighting of 10*0 so any unit placed in that column is multiplied by 10*0 which (because multiplying 10 by 0 results in 0) is the same as performing no multiplication on the unit leaving it a 9.The next column has the weighting 10*1 which is the same as multiplying by 10 so each unit in the column to the left of the units column is worth a multiple 10 of the displayed unit eg 9 x 10*1 (ten to the power of 1 = 10). This is where the 'Tens' column gets its name from.The column to the left of the tens column has a weighting of 10*2 (ten squared = 100) meaning that each unit in that column is worth 100 times the value shown, eg 9 x 10*2 = 900. This is where the 'Hundreds' column gets its name from.9 x 10*0 = 99 x 10*1 = 909 x 10*2= 900I hope this helps, one important thing to remember is that the weighting will change depending on what Base you are working in. If you were working in Base 2 for example instead of 10*0, 10*1, 10*2 etc you would see 2*0, 2*1, 2*3 etc.
How do you find the 99th term in a sequence?
The formula used to find the 99th term in a sequence is a^n = a^1 + (n-1)d. a^1 is the first term, n is the term number we wish to find, and d is the common difference. In order to find d, the pattern in the sequence must be determined. If the sequence begins 1,4,7,10..., then d=3 because there is a difference of 3 between each number. d can be quite simple or more complicated as it can be a function or formula in of itself. However, in the example, a^1=1, n=99, and d=3. The formula then reads a^99 = 1 + (99-1)3. Therefore, a^99 = 295.
What are algebraic terms?
An algebraic term is a product having for its factors one and only one numerical factor or coefficient.. For example: 7x is a algebraic term because it is 7xX AND THEREFORE IS A PRODUCT HAVING FOR ITS FACTORS 1 NUMERICAL FACTOR THE NUMBER 7
Match the term in column 1 to the definition in column 2?
Karbala: The holy city for Shiite Muslims The Sacred Mosque: Located in Mecca The Temple Mount: Located in Jerusalem
Match the term in Column 1 to the example in Column 2?
Push factors: New technologies destroy many jobs in a particular region. Pull factors: New technologies create many new jobs in a particular city. Forced migration: Mobs attack members of a minority religious group. Voluntary migration: People move to a place where their religious group is the minority.
Match the structure in column 1 to the characteristics in column 2 2.1.6?
Moho barrier=where crust meets the mantle Oceanic crust=Thinnest layer
Match the feature or term in column 1 to the the characteristics in column 2?
Volcano develops from one place lives under another continental drift moving plates subduction zone were oceanic crust collides with the continental crust magma made from melting plates I voice typed
What does matching questions mean?
A "matching question" is a form of test question that requires answerers to pair up the selections from two separate columns of alternates. The idea is to pick the item in column 2 that matches each item in column 1. Example : Match the fruit with its color Column 1 -- Column 2 apple -------- green banana ----- purple lime ---------- red plum --------- yellow The answerer would match apple-red, banana-yellow, lime-green, plum-purple. It is possible to add extra selections to column 2 to limit guessing. In this case it might be extra colors such as orange and white, so that an answer could not be as easily found by default.
match the climate zone in column 1 to the place in column 2?
marine west cost: seattle washington humid con: washington dc subarctic canadian shield tundra: plains
How well do you know the language of Communism Match the definition in column 1 with the term in column 2.?
Marxismn: Theory and practice derived from the writings of karl marx The Communist Manifesto: book written by Karl Marx Bourgeoisie: Wealthy property owners who exploit the working class Socialism: Government- controlled social and economic equality and cooperation
How do you print a row and column headings on excel window?
to get column number, we can use =COLUMN(Reference) to get Row number, we can use =ROW(Reference) For example =COLUMN(A1) will return 1 and =ROW(A3) will return 3
Is a forest a landform or not a landform?
no it is not a landform!
Match the landform in column 1 to the characteristics in column 2.Apex 2.1.6?
Archipelago Many Islands Mesa Broad mountain flat top Butte steep sides flat top Delta Triangular shape
You have 2 columns in excel column A has a list of 10000 user ids column B has 1000 random user ids from column A how do you match the user id in column a with the user id in column b?
The simplest way to do this is to use the VLOOKUP function. VLOOKUP($A1, $B$1:$B$1000, 1, 0) This will look up the value of cell A1 in the range B1:B1000. If it is found, it will return the value of the first column in the range (in this case there is only one column in the range). If the value is not found, it will return #N/A. You would need to use this function on every cell in the range A1:A10000 to see which ones match. I would insert a column before A:A and use the function there (just be sure to adjust your formula appropriately). Sorting will bring the matches to the top.
What is the cell reference A1 for Microsoft Excel?
A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.A1 is the first cell, in the first column and the first row: Column A, row 1.
