0
25
What else can I help you with?
How do you find perimeter of a paraellogram?
well, first you use the formula and then you do A=formula problem sloved A=n*(n) A=the answer= to n times n
What is the formula to calculate the area of a square?
The formula can be written, with "n" representing a number or value, as n2 or n X n.
What is the formula for nP1 in terms of n?
The formula for permutations of ( n ) objects taken ( r ) at a time, denoted as ( nPr ), is given by ( nPr = \frac{n!}{(n-r)!} ). For ( nP1 ), where ( r = 1 ), this simplifies to ( nP1 = \frac{n!}{(n-1)!} = n ). Thus, the formula for ( nP1 ) in terms of ( n ) is simply ( n ).
What does the formula n(1-R)L mean?
n(1-R)L is an expression: it is not a formula.
What is the formula to find out the sum of first n even numbers?
n*(n+1)
What is the formula of Na and N?
The formula for sodium is Na and the formula for nitrogen is N.
What is the formula of computing square?
formula for computing square of number n is n*n or n2
What is molecular formula for N-methylacetamide?
The molecular formula for N-methylacetamide is C4H9NO.
How do you find perimeter of a paraellogram?
well, first you use the formula and then you do A=formula problem sloved A=n*(n) A=the answer= to n times n
What is the formula for 1x2x3x4x5?
The formula for multiplying consecutive numbers from 1 to n is n factorial, denoted as n!. In this case, the formula for 1x2x3x4x5 is 5! = 120.
What is the chemical formula of Rb and N?
The rubidium nitride has the chemical formula Rb3N.
What is the formula to calculate the area of a square?
The formula can be written, with "n" representing a number or value, as n2 or n X n.
What is the Nth Term Formula for Oblong Numbers?
The Nth term formula for oblong numbers is N = N(N+1)
What is the formula for ring permutation?
N!/N
What is the recursive formula for the function f(n) where f(n) is defined as f(n) (f(n/2))?
The recursive formula for the function f(n) is f(n) f(n/2).
How would you make N the subject of the formula when 10p equals Ny -10Nx?
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What is the formula for nP1 in terms of n?
The formula for permutations of ( n ) objects taken ( r ) at a time, denoted as ( nPr ), is given by ( nPr = \frac{n!}{(n-r)!} ). For ( nP1 ), where ( r = 1 ), this simplifies to ( nP1 = \frac{n!}{(n-1)!} = n ). Thus, the formula for ( nP1 ) in terms of ( n ) is simply ( n ).
