Question

all the laws of indices​

Answer 1

Step-by-step explanation:

Laws of indices

• The first law: multiplication. If the two terms have the same base (in this case. ...
• The second law: division. If the two terms have the same base (in this case. ...
• The third law: brackets. If a term with a power is itself raised to a power then the powers are multiplied together. ...
• Negative powers. ...
• Power of zero. ...
• Fractional powers.

Answer 2

Answer:

Laws of indices

1. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...
2. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...The second law: division. If the two terms have the same base (in this case. ...
3. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...The second law: division. If the two terms have the same base (in this case. ...The third law: brackets. If a term with a power is itself raised to a power then the powers are multiplied together. ...
4. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...The second law: division. If the two terms have the same base (in this case. ...The third law: brackets. If a term with a power is itself raised to a power then the powers are multiplied together. ...Negative powers. ...
5. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...The second law: division. If the two terms have the same base (in this case. ...The third law: brackets. If a term with a power is itself raised to a power then the powers are multiplied together. ...Negative powers. ...Power of zero. ...
6. Laws of indicesThe first law: multiplication. If the two terms have the same base (in this case. ...The second law: division. If the two terms have the same base (in this case. ...The third law: brackets. If a term with a power is itself raised to a power then the powers are multiplied together. ...Negative powers. ...Power of zero. ...Fractional powers.