Yes.
The height can be found by dividing the area by the sum of the bases and multiplying the result by 2
No you add them if the bases are the same.
To simplify an equation using exponents, first identify the base numbers and their respective powers. Apply the laws of exponents, such as the product of powers (adding exponents when multiplying like bases), the quotient of powers (subtracting exponents when dividing like bases), and the power of a power (multiplying exponents when raising a power to another power). Combine like terms and reduce any fractions as needed. Finally, express the equation in its simplest form.
When multiplying common bases, you add the exponents. For example, if you have ( a^m \times a^n ), the result is ( a^{m+n} ). This property applies to any real number base, provided the base is not zero.
Combining laws of exponents refers to the rules that govern the manipulation of expressions involving powers. Key laws include the product of powers (adding exponents when multiplying like bases), the quotient of powers (subtracting exponents when dividing like bases), and the power of a power (multiplying exponents when raising a power to another power). These rules help simplify expressions and solve equations involving exponents efficiently. Understanding these laws is essential for working with algebraic expressions in mathematics.
The height can be found by dividing the area by the sum of the bases and multiplying the result by 2
No you add them if the bases are the same.
equator
To simplify an equation using exponents, first identify the base numbers and their respective powers. Apply the laws of exponents, such as the product of powers (adding exponents when multiplying like bases), the quotient of powers (subtracting exponents when dividing like bases), and the power of a power (multiplying exponents when raising a power to another power). Combine like terms and reduce any fractions as needed. Finally, express the equation in its simplest form.
When multiplying common bases, you add the exponents. For example, if you have ( a^m \times a^n ), the result is ( a^{m+n} ). This property applies to any real number base, provided the base is not zero.
Combining laws of exponents refers to the rules that govern the manipulation of expressions involving powers. Key laws include the product of powers (adding exponents when multiplying like bases), the quotient of powers (subtracting exponents when dividing like bases), and the power of a power (multiplying exponents when raising a power to another power). These rules help simplify expressions and solve equations involving exponents efficiently. Understanding these laws is essential for working with algebraic expressions in mathematics.
When multiplying exponential factors the exponents are added if bases are the same. 5^3 * 5^4 = 5^7 check it out on your calculator.
Add the exponents
When dividing powers with the same base, you subtract the exponents. For example, ( a^m \div a^n = a^{m-n} ). This rule simplifies calculations and helps maintain consistency in exponent rules. If the bases are different, you cannot directly apply this rule and must evaluate each term separately.
robins and sparrows have different arrangements of the bases
Birds and flowers have different arrangements of the bases.
They have the same bases in different orders