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The exponential equation 4^(3)=5x+4 can be written in logarithmic form as log4(5x+4) = 3. To convert the equation from exponential form to logarithmic form, we need to identify the base of the exponential expression (which is 4), the exponent (which is 3), and the result (which is 5x+4).
The exponential form ax=N a x = N is converted to logarithmic form logaN=x l o g a N = x . The exponent form of a to the exponent of x is equal to N, which on converting to logarithmic form we have log of N to the base of a is equal to x.
The formula of log to exponential form is logaN=x l o g a N = x , is written in exponential form as ax=N a x = N . The logarithm of a number N to the base of a is equal to x, which if written in exponential form is equal to a to the exponent of x is equal to N.
What Is Log Base 2? Logarithmic FormExponential Form log216=4 24=16 log232=5 25=32 log264=6 l o g 2 64 = 6 26=64 2 6 = 64 log2128=7 l o g 2 128 = 7 27=128 2 7 = 1285 more rows
The exponential form ax=N a x = N is transformed and written in logarithmic form as LogaN=x L o g a N = x . The exponential form of a to the exponent of x, which is equal to N is transformed to the logarithm of a number N to the base of a, and is equal to x.
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We saw earlier that an exponential function is any function of the form f(x)=bx, where b0 and b1. A logarithmic function is any function of the form g(x)=logb(x), where b0 and b1. It is no coincidence that both forms have the same restrictions on b because they are inverses of each other.
A-Level Maths Tutor Summary: To solve 2^x = 32, we use logarithms to change the equation to x = log2(32). By applying the change of base formula with natural logarithms, we find x 4.9999. Since x represents an exponent and must be an integer, we round it to the nearest whole number, giving us x = 5.
An expression written in the exponential form can be easily converted to logarithmic form by using a simple formula: If ea = b, then logb l o g e b = a. Let us understand this conversion with the help of an example. Convert 5. By equating it with the formula given above, we can say that, here, b = 125, a = 3, and e = 5