Math Problem Statement
Solution
Let's re-evaluate the provided expression with the correct values from the latest image. The expression is:
[ \frac{15(21086) - (514)(429)}{\sqrt{[15(26550) - (514)^2] \times [15(26191) - (429)^2]}} ]
Step 1: Evaluate the Numerator
First, calculate each part:
Then subtract the results:
Step 2: Evaluate the Denominator
The denominator consists of two parts inside the square root which are then multiplied:
First, calculate each part inside the parentheses:
Now subtract these results:
Then multiply these two results:
Finally, take the square root of the product:
Step 3: Calculate the Final Result
Divide the evaluated numerator by the evaluated denominator:
Thus, the value of the given expression is approximately .
Would you like more details or have any questions about this calculation? Here are five more questions you might want to ask:
- How do you simplify complex fractions?
- Can you explain the steps for solving quadratic equations?
- What are the properties of logarithms?
- How do you find the derivatives of trigonometric functions?
- What is the process for solving systems of linear equations?
Tip: Always ensure to use precise values when performing mathematical operations to avoid errors in the final result.
Ask a new question for Free
By Image
Drop file here or Click Here to upload
Math Problem Analysis
Mathematical Concepts
Algebra
Fraction operations
Square root operations
Formulas
Quadratic formula
Fraction calculation formula
Theorems
-
Suitable Grade Level
Grades 10-12
Related Recommendation
Evaluate Complex Fraction Expression with Step-by-Step Solution
Simplification of Complex Fraction with a Square Root: \frac{\left(\frac{x^2+2}{x-3}\right)}{\left(1+\sqrt{x}\right)}
Simplify Complex Fractions with Nested Radicals: Detailed Step-by-Step Solution
Fraction and Square Root Simplification Problem: Solve (6*(2/6)+7)/(4/7) + 45/3 ÷ √(25/9)
Solve the Complex Equation Involving Fractions and Quadratic Expressions