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When adding numbers with exponents do you add or subtract the exponents?
you do not do anything when you add numbers with exponents. you just figure out the answer. it is only if you multiply numbers with exponents, where you add the exponents..
When adding numbers with fraction exponents do you add the exponents?
Fractional exponents follow the same rules as integral exponents. Integral exponents are numbers raised to an integer power.
When adding or subtracting numbers written in scientific notation the exponents must be the?
Same.
Why the exponents cannot be added in the product with the same numbers?
Exponents represent repeated multiplication of a base number, and the rules of exponents state that when multiplying two powers with the same base, you add the exponents (e.g., (a^m \times a^n = a^{m+n})). However, when you have a product with exponents, you cannot simply add the exponents because they represent different operations. Each exponent is tied to its specific base, so adding them would misrepresent the actual multiplication of the numbers involved. For example, (a^m \times b^n) cannot be simplified by adding the exponents since (a) and (b) are different bases.
When subtracting or adding numbers in scientific notation why do the exponents need to be the same?
This is effectively the same as lining up the decimal points when adding or subtracting ordinary decimal fractions.
When adding numbers with exponents do you add or subtract the exponents?
you do not do anything when you add numbers with exponents. you just figure out the answer. it is only if you multiply numbers with exponents, where you add the exponents..
When adding numbers with fraction exponents do you add the exponents?
Fractional exponents follow the same rules as integral exponents. Integral exponents are numbers raised to an integer power.
In a miltiplacation problem do you times the exponents?
In a multiplication problem with exponents, one should not multiple the exponents. Rather, it would be correct to multiply the numbers while adding the exponents together.
When adding or subtracting numbers written in scientific notation the exponents must be the?
Same.
Why the exponents cannot be added in the product with the same numbers?
Exponents represent repeated multiplication of a base number, and the rules of exponents state that when multiplying two powers with the same base, you add the exponents (e.g., (a^m \times a^n = a^{m+n})). However, when you have a product with exponents, you cannot simply add the exponents because they represent different operations. Each exponent is tied to its specific base, so adding them would misrepresent the actual multiplication of the numbers involved. For example, (a^m \times b^n) cannot be simplified by adding the exponents since (a) and (b) are different bases.
When subtracting or adding numbers in scientific notation why do the exponents need to be the same?
This is effectively the same as lining up the decimal points when adding or subtracting ordinary decimal fractions.
When subtracting or adding numbers in scientific notation why do the exponents gave to be the same?
When adding or subtracting numbers in scientific notation, the exponents must be the same to ensure that the terms are expressed in the same scale. Scientific notation represents numbers as a product of a coefficient and a power of ten, so if the exponents differ, the values are on different scales, making direct addition or subtraction impossible. By adjusting the numbers to have the same exponent, you can accurately combine the coefficients before simplifying the result back into proper scientific notation.
What are the rules adding and subtracting exponents?
When multiplying something with exponents, you add it. When dividing something with exponents, you subtract it.
The numbers that are expressed using exponents?
All numbers can be expressed using exponents.
What do you do to exponents when adding?
When adding numbers with exponents, you can only combine the terms if they have the same base and the same exponent. For example, (2^3 + 2^3) can be simplified to (2 \times 2^3 = 2^4), which equals (16). However, if the bases or exponents differ, you cannot combine them directly; you must leave them as separate terms.
Is this equation linear or nonlinear x plus y equals 4?
It is linear because you're just adding numbers. There are no exponents.
What do you do with the exponents when your adding the bases of the number?
nothing, keep the exponents the same, remember you can only add or subtract when the exponents are the same
