c5 / b4 is.
To rewrite (2 \times 5 \times 5 \times 7) using exponents, you can express the repeated multiplication of the number 5 as (5^2). Therefore, the expression can be rewritten as (2 \times 5^2 \times 7).
The expression (2 \times 3 \times 3 \times 3 \times 5) can be rewritten using exponents as (2^1 \times 3^3 \times 5^1). This indicates that 2 is raised to the power of 1, 3 is raised to the power of 3, and 5 is raised to the power of 1.
A polynomial is defined as a mathematical expression consisting of variables raised to non-negative integer exponents and combined using addition, subtraction, and multiplication. Negative exponents would imply division by the variable raised to a positive power, which leads to fractional terms that are not permitted in the definition of polynomials. Thus, having negative exponents would disqualify an expression from being classified as a polynomial.
To multiply positive integers with negative exponents, first rewrite the expression using the property of exponents that states (a^{-n} = \frac{1}{a^n}). For example, if you have (3 \times 5^{-2}), you can express it as (3 \times \frac{1}{5^2}), which simplifies to (\frac{3}{25}). This method effectively converts the multiplication of a positive integer by a term with a negative exponent into a division operation.
6
To rewrite (2 \times 5 \times 5 \times 7) using exponents, you can express the repeated multiplication of the number 5 as (5^2). Therefore, the expression can be rewritten as (2 \times 5^2 \times 7).
The answer depends on what the starting expression is. It is not easy to generate an equivalent expression for trigonometric functions, for example, without using an infinite series of exponents.
67
The expression (2 \times 3 \times 3 \times 3 \times 5) can be rewritten using exponents as (2^1 \times 3^3 \times 5^1). This indicates that 2 is raised to the power of 1, 3 is raised to the power of 3, and 5 is raised to the power of 1.
A polynomial is defined as a mathematical expression consisting of variables raised to non-negative integer exponents and combined using addition, subtraction, and multiplication. Negative exponents would imply division by the variable raised to a positive power, which leads to fractional terms that are not permitted in the definition of polynomials. Thus, having negative exponents would disqualify an expression from being classified as a polynomial.
To multiply positive integers with negative exponents, first rewrite the expression using the property of exponents that states (a^{-n} = \frac{1}{a^n}). For example, if you have (3 \times 5^{-2}), you can express it as (3 \times \frac{1}{5^2}), which simplifies to (\frac{3}{25}). This method effectively converts the multiplication of a positive integer by a term with a negative exponent into a division operation.
It cannot be, unless you use extremely complicated fractions.
6
3 x 5 x 11
Radical expressions and expressions with rational exponents are closely related because they represent the same mathematical concepts. A radical expression, such as √x, can be rewritten using a rational exponent as x^(1/2). Similarly, an expression with a rational exponent, like x^(m/n), can be expressed as a radical, specifically the n-th root of x raised to the m-th power. This interchangeability allows for flexibility in simplifying and manipulating expressions in algebra.
22=
The exponential expression a^n is read a to the nth power. In this expression, a is the base and n is the exponent. The number represented by a^n is called the nth power of a.When n is a positive integer, you can interpret a^n as a^n = a x a x ... x a (n factors).