Question

exponents and idinties with their example​

Answer 1

Step-by-step explanation:

Useful exponent identities

Power of a power. Rule: (bx)y=bxy. Example: (b2)4=(b⋅b)⋅(b⋅b)⋅(b⋅b)⋅(b⋅b)=b8.

Multiplying exponents. Rule: (bx)⋅(by)=bx+y. Example: (b2)⋅(b3)=(b⋅b)⋅(b⋅b⋅b)=b5.

Dividing exponents. Rule: bxby=bx−y. Example: ...

Taking the power of two multiplied terms. Rule: (a⋅b)x=(ax)⋅(bx) Example:

Answer 2

• Useful exponent identities
• Power of a power. Rule: (bx)y=bxy. Example: (b2)4=(b⋅b)⋅(b⋅b)⋅(b⋅b)⋅(b⋅b)=b8.
• Multiplying exponents. Rule: (bx)⋅(by)=bx+y. Example: (b2)⋅(b3)=(b⋅b)⋅(b⋅b⋅b)=b5.
• Dividing exponents. Rule: bxby=bx−y. Example: ...
• Taking the power of two multiplied terms. Rule: (a⋅b)x=(ax)⋅(bx) Example: