1
Yes.
e
Log 200=a can be converted to an exponential equation if we know the base of the log. Let's assume it is 10 and you can change the answer accordingly if it is something else. 10^a=200 would be the exponential equation. For a base b, we would have b^a=200
The exponential form of 2187 is 3^7. This is because 3 raised to the power of 7 equals 2187. In exponential form, the base (3) is raised to the power of the exponent (7) to give the result (2187).
114
Yes.
e
No.
You can but it has no particular significance.
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This is because the base (7) is multiplied by itself three times.
2^5=32
An exponential expression is a problem with no answer usually used to answer a question such as, Find the Value ; 2 as a base and 5 as an exponent.; The answer would be 32 because to find the value of an exponent you multiply the number in the base by itself as many times that it says in the exponent.Ex: 2*2*2*2*2=32
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This indicates that the base, 7, is multiplied by itself three times.
Log 200=a can be converted to an exponential equation if we know the base of the log. Let's assume it is 10 and you can change the answer accordingly if it is something else. 10^a=200 would be the exponential equation. For a base b, we would have b^a=200
You can define exponential form as a mathematical expression that represents a number multiplied by itself a certain number of times, often described as a base raised to an exponent. In this context, the exponent indicates how many times the base is repeated in the multiplication process. For example, in the expression (2^3), the base 2 is repeated three times (i.e., (2 \times 2 \times 2)). Thus, exponential form captures the concept of repeated multiplication succinctly.
The exponential form of 2187 is 3^7. This is because 3 raised to the power of 7 equals 2187. In exponential form, the base (3) is raised to the power of the exponent (7) to give the result (2187).
Yes, the equation ( y = e^{-x} ) represents an exponential function. In this function, ( e ) is the base of the natural logarithm, and the exponent is a linear function of ( x ) (specifically, (-x)). Exponential functions are characterized by their constant base raised to a variable exponent, and ( e^{-x} ) fits this definition.