To write in terms of ( n ), you express a variable or equation using ( n ) as a reference point or variable. This often involves substituting ( n ) into an existing expression or defining a relationship where ( n ) represents a specific quantity, such as a sequence index or a parameter. For example, if you have a sequence defined as ( a_n = 2n + 3 ), you're expressing the terms of the sequence directly in terms of ( n ).
To express "n decreased by 3" in mathematical terms, you write it as ( n - 3 ). This indicates that you are subtracting 3 from the variable ( n ).
To write exponents as fractions, you can express them in terms of roots. For example, ( a^{m/n} ) means the ( n )-th root of ( a^m ), which can be written as ( \sqrt[n]{a^m} ). Conversely, if you have a fractional exponent like ( \sqrt[n]{a} ), it can be expressed as ( a^{1/n} ). This method allows you to represent powers and roots in a consistent manner using fractional notation.
To write an expression using a single exponent, you can apply the properties of exponents to combine terms. For instance, if you have (a^m \times a^n), you can rewrite it as (a^{m+n}). Similarly, if you have a fraction like (\frac{a^m}{a^n}), it can be expressed as (a^{m-n}). By using these properties, you can simplify expressions to a single exponential form.
Write 0.75 in lowest terms..75 in lowest terms is: 3/4.
As many as you like. A polynomial in 1 variable, and of degree n, can have n+1 terms where n is any positive integer.
To write an expression using a single exponent, you can apply the properties of exponents to combine terms. For instance, if you have (a^m \times a^n), you can rewrite it as (a^{m+n}). Similarly, if you have a fraction like (\frac{a^m}{a^n}), it can be expressed as (a^{m-n}). By using these properties, you can simplify expressions to a single exponential form.
N terms means any number on to infinity.
Write 0.75 in lowest terms..75 in lowest terms is: 3/4.
u can write it in capital, e.g "N"
You can write that in several different ways: n/8 n -- 8 1 -- n 8
Obviously, both terms have the common factor "n". You get the other factor by dividing both terms by n. The result is "n + 2".
As many as you like. A polynomial in 1 variable, and of degree n, can have n+1 terms where n is any positive integer.
What does N equal? Well to solve the problem you would do N+7x1, N+7x2, N+7x 3, N+7x4, N+7x5 to figure out the first five terms.
n n+1 n+2 n+3 n+4
Find the Sum to n terms of the series 5 5+55+555+ +n Terms
n+2
n