Math Problem Statement
Solve this problem for class 9 students level. Here the whole terms within braces is the power of 25
Solution
The given expression is:
Let's break it down step by step for a Class 9 level.
Step 1: Simplify the logarithms
-
First term: remains as is.
-
Second term: Since the logarithm with a subscript would actually be , which can be estimated but isn't necessary for now.
-
Third term:
Check th
Ask a new question for Free
By Image
Drop file here or Click Here to upload
Math Problem Analysis
Mathematical Concepts
Logarithms
Exponents
Algebra
Formulas
Logarithmic identity: \log_b(a^c) = c \cdot \log_b(a)
Exponential formula: a^{m+n} = a^m \cdot a^n
Theorems
Change of base formula: \log_b a = \frac{\log_c a}{\log_c b}
Suitable Grade Level
Grades 8-10
Related Recommendation
Solve 4^(1 + 1/2) log₂5 using Exponent and Logarithmic Properties
Evaluate 4^(2 + 1/2 log_2 5) using Exponential and Logarithmic Properties
Evaluating Logarithmic Expressions: 5log16 x 2log25 - 3log27/81
Logarithmic Expressions with Exponentiation (9)^{\sqrt[3]{\log_2 3}} and (8)^{4 \log_{27} 4}
Evaluate Expression with Logarithms and Exponents - Step-by-Step Solution