Question

1 ki power c is equal to. (in degree)​

Answer 1

Answer:

${\pi}^{c} = 180$

${1}^{c} =( \frac{180}{\pi} ) \: degree$

wish it is helpful to you

Answer 2

Answer:

The value of $1^{o}$ is $57.2727$

Explanation:

Concept:

• The product of multiplying an integer by itself is called a power. A base number and an exponent are commonly used to express a power.
• The base number indicates what number is being multiplied.
• The number of times the base number is multiplied is indicated by the exponent, which is a little integer printed above and to the right of the base number.
• How many times a number should be multiplied is determined by its power. Powers are also known as exponents and indices.

Given:

The value of 1 power c

Find:

find the value of $1^{o}$

Answer:

=> The number X raised to the power of two is also known as X squared. X cubed is the number X raised to the third power. The base number is

referred to as X. It's as easy as multiplying the base number by itself to get an exponent.

we know that

$&\pi^{c}=180^{\circ} \\&1^{c}=\frac{180^{\circ}}{\pi} \\&\pi=\frac{22}{7} \\&1^{c}=\frac{180^{\circ}}{22 / 7} \\&1^{c}=\frac{180^{\circ} * 7}{22} \\&1^{c}=\frac{90^{\circ} * 7}{11} \\&1^{c}=\frac{630^{\circ}}{11} \\&1^{c}=57.2727 \\&\therefore \text { The value of } 1^{o} =57.2727$

∴ The value of $1^{o}$ is $57.2727$