To add indices, you simply add the coefficients of the same base while keeping the base unchanged. For example, if you have ( a^m ) and ( a^n ), you can write their sum as ( a^m + a^n = a^m(1 + a^{n-m}) ) if ( m \neq n ). If the indices are the same, you can factor them out, resulting in ( k \cdot a^m ) where ( k ) is the sum of the coefficients.
"indices" is plural of "index".
The singular form for the plural noun indices is index.
Exponents are the same as powers or indices and so:- When multiplying terms add the indices: y2*y6 = y8 When dividing terms subtract the indices: x6/x2 = x4 Powers of powers multiply the the indices: (p2)3 = p6 Square root of: d8 = d8/2 = d4 Cube root of: p15 = p15/3 = p5 Remember:- Anything to the power of 0 is 1: x0 = 1 Anything to the power of 1 is just itself: x1 = x 1 raised to any power is just 1: 110 = 1
r^(4) / r^(6) = r^(4-6) = r^(-2) = 1/r^(2) Rules for manipulation of indicies. #1 ; the coefficient MUST be the same . 'r' in this case #2 ; for multiplication ; ; add the indices #3 ; for division ; subtract the indices #4 ' for 'nesting' ; multiply the indices Careful something of the nature 'r^(2)' X s^(3)' CANNOT be done as the coefficients ''r' & 's' are different. The coefficients MUST be the same
Powers, Indices and Degree
Add the indices
Add the two indices and leave the base number as it is
The word "indices" is already plural, so the plural form is still the same word. The singular form is "index", e.g. One index, two indices, 24 indices, 1,000 indices.
"indices" is plural of "index".
Indices is the plural form of the noun index.
nope , cause the singular of indices is index!.
The plural form of "index" is "indices" or "indexes."
indices or indexes
The singular form for the plural noun indices is index.
The indices of deprivation are high with associated poor health.
indices
The singular is the noun "index".