Final answer:
The given equation must be equal to zero for the right-hand side to be one. The problem appears to have typographical errors, and a corrected equation is needed for an exact solution. Understanding scientific notation is key in simplifying the computation and representation of large or small numbers.
Step-by-step explanation:
The equation (x²+999x+1000)⁾(x²+1000x+999)=1 can be solved by understanding that any number, except zero, raised to the power of zero equals one. Hence, for the equation to hold true, the exponent, which is x²+1000x+999, must be equal to zero. This gives us a quadratic equation to solve. Evaluating the quadratic expression, we set x²+1000x+999 = 0. This equation can be solved to find the values of x. However, the equation provided in the question appears to display typos and may not reflect the intended problem accurately. Thus, we would require the correct form of the equation to provide an exact solution.
Understanding scientific notation simplifies computations involving large or small numbers. Scientific notation uses powers of ten to express numbers. For example, 1,372,568 becomes 1.372568 × 10⁶ which helps in performing arithmetic operations easily. When multiplying numbers in scientific notation, you would multiply the coefficients and then add the exponents. If there no coefficients, simply add the exponents as in (10² × 10⁵ = 10⁷).