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Solve e^x + 4 = 29 using the inverse property of exponents. A) x = 25 B) x = ln 25 C) x = e^29 D) x = ln 29 − ln 4
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Solve e^x + 4 = 29 using the inverse property of exponents. A) x = 25 B) x = ln 25 C) x = e^29 D) x = ln 29 − ln 4
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Feb 4, 2024
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Solve e^x + 4 = 29 using the inverse property of exponents.
A) x = 25
B) x = ln 25
C) x = e^29
D) x = ln 29 − ln 4
Mathematics
college
Etene
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Etene
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I agree with answer B) because x=2ln(5)
Ohmu
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Feb 4, 2024
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Ohmu
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Subtracting 4 from both sides, we get:
e^x = 25
Taking the natural logarithm of both sides (using the inverse property of exponents), we get:
ln(e^x) = ln(25)
x = ln(25)
Therefore, the answer is B) x = ln 25.
AMayes
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Feb 8, 2024
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AMayes
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