The expression "start root, start index, 7, end index, x, to the power 4 , end root" in exponential form is x^(4/7).

Here's the step-by-step process:

1. Identify the base (x) and the exponent (4). In a root, the base is the number being taken to a power and the exponent is the power it's being raised to.
2. Identify the index of the root (7). The index of a root is the number that tells us what type of root we're dealing with (e.g., square root, cube root, etc.). In this case, it's a seventh root.
3. Write the base followed by the exponent divided by the index. In exponential form, a root can be written as a fraction with the exponent as the numerator and the index as the denominator.
4. So, the seventh root of x to the power of 4 is written in exponential form as x^(4/7).

Question

The expression "start root, start index, 7, end index, x, to the power 4 , end root" in exponential form is x^(4/7).

Here's the step-by-step process:

1. Identify the base (x) and the exponent (4). In a root, the base is the number being taken to a power and the exponent is the power it's being raised to.
2. Identify the index of the root (7). The index of a root is the number that tells us what type of root we're dealing with (e.g., square root, cube root, etc.). In this case, it's a seventh root.
3. Write the base followed by the exponent divided by the index. In exponential form, a root can be written as a fraction with the exponent as the numerator and the index as the denominator.
4. So, the seventh root of x to the power of 4 is written in exponential form as x^(4/7).

Knowee AI · Accepted Answer

The expression "start root, start index, 7, end index, x, to the power 4 , end root" in exponential form is x^(4/7).

Here's the step-by-step process:

1. Identify the base (x) and the exponent (4). In a root, the base is the number being taken to a power and the exponent is the power it's being raised to.
2. Identify the index of the root (7). The index of a root is the number that tells us what type of root we're dealing with (e.g., square root, cube root, etc.). In this case, it's a seventh root.
3. Write the base followed by the exponent divided by the index. In exponential form, a root can be written as a fraction with the exponent as the numerator and the index as the denominator.
4. So, the seventh root of x to the power of 4 is written in exponential form as x^(4/7).

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