Find the x if - 11 raised to the power 6 ÷ 11 raised the power 4-x
Share
Find the x if - 11 raised to the power 6 ÷ 11 raised the power 4-x
Sign Up to our social questions and Answers Engine to ask questions, answer people’s questions, and connect with other people.
Login to our social questions & Answers Engine to ask questions answer people’s questions & connect with other people.
Step-by-step explanation:
mark it as brainliest answer
1. Simplify the terms with the same base (which is 11).
2. Apply the rules of exponents.
Given expression: \(-11^6 \div 11^{4-x}\)
First, let's deal with the negative sign:
\(-11^6\) means \(-(11^6)\), which is \(-1771561\).
Now, let's deal with the division:
\(-1771561 \div 11^{4-x}\)
Next, apply the exponentiation:
\(-1771561 \div (11^4 \times 11^{-x})\) (since \(a^{m+n} = a^m \times a^n\))
\(-1771561 \div (14641 \times 11^{-x})\) (since \(11^4 = 14641\))
Next, simplify the denominator:
\(-1771561 \div 14641 \times 11^x\)
\(-121 \times 11^x\)
Now, we want to solve for \(x\). To do this, you'd need more information or an equation involving \(x\) to proceed further. If there's additional context or an equation, please provide it, and I'd be happy to assist further.