Rewrite a exponential equation in logarithmic
👉 Learn how to convert exponential equations to logarithmic equations. The logarithm of a number in a given base is the index/exponent to which the base must be raised to obtain the given number. In other words, log [base a] of x = m implies that a^m = x.
Thus, when given an exponential equation, the equation can be transformed to a logarithmic equation using the relationship stated above.
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Organized Videos:
✅Condense and Expand Logarithms
• Condense and Expand Logarithms
✅Condense Logarithms with Brackets
• Condense Logarithms with Brackets
✅Rules of Logarithms
• Rules of Logarithms
✅Condense Logarithms | Easy
• Condense Logarithms | Easy
✅Power Rule of Logarithms
• Power Rule of Logarithms
✅Condense Logarithms | Hard
• Condense Logarithms | Hard
✅Product Rule of Logarithms
• Product Rule of Logarithms
✅Power to Product Rule of Logarithms
• Power to Product Rule of Logarithms
✅Power to Quotient Rule of Logarithms
• Power to Quotient Rule of Logarithms
✅Expand Natural Logarithms
• Expand Natural Logarithms
✅Expand Logarithms With Radicals
• Expand Logarithms With Radicals
✅Convert Exponential to Logarithmic Form
• Convert Exponential to Logarithmic Form
✅Convert Logarithmic to Exponential
• Convert Logarithmic to Exponential
✅Logarithmic and Exponential Form | Learn About
• Logarithmic and Exponential Form | Le...
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