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Product and Quotient Rule (Exponents)
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How would you read this out loud?
x to the power of y
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Is 2^0 equal to 1 or 0?
1
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What is the trick for powers of 10? How many zeros do I put?
You will have a 1 with as many zeros as the exponent says. Ex 10^6 = 1,000,000
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When dividing with exponents in which order to you subtract?
In order of the equation, dividend by divisor, top minus bottom, numerator minus denominator
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Simplify (4^6)(4^8)
4^14
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Simplify
12^2(y^14)
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What is 10^5?
100,000
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Evaluate 7^0
1
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Explain the product rule (Multiplication)
The rule is used then multiplying two terms with the same base. Basically keep the base and add the exponents together.
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Evaluate 3000^1
3000
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Simplify (d^10)(z^3)
You cant :)
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What is the bigger number called?
The base
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What is 5^1 equal to?
5
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Simplify (n^6)(n^16)
n^22
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Simplify (2^3x) / (2^2x)
2^x (because 3x - 2x = x) Trickyyy
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What happens if you dont have any of the same bases when simplifying?
You cant simplify. Only same bases can be combined.
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Evaluate 13^1
13
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Simplify
14^-2(k^-14)
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Simplify
3x^-3
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Simplify
7^13
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Expand 4^3
4x4x4
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Simplify (12^12)/(12^12)
12^0 or 1
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Simplify (3)(m^11)(n^2) / (3)(m)(n)
m^10(n)
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Simplify a^2(a^-4)(b)
a^-2(b)
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Simplify 3^5 / 3^10
3^-5
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Simplify
y^22
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Simplify
2^-2(m^-7)(y^-2)
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What is the smaller number called?
The exponent
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Evaluate 145^0
1
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Simplify (2^197)/(2^372)
2^-175
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Simplify 12^3 / 12
12^2
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How many zeros are in 10^13?
13 zeros (10,000,000,000,000)
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Multplication is repeated addition... Exponents are repeated...
Multiplication!!
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Simplify (5^6)/(5^3)
5^3
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If we have 10^x, is it true the answer will only have 1's and 0's for all x values?
Yes it is true!
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Simplify (12^12)(12^12)
12^24
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Simplify (c^7)(b^10)(a^2) / (c^2)(b^7)(a^10)
c^5(b^3)(a^-8)
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Expand 5^2
5x5
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Simplify (4^6)/(4^8)
1/4^2 or 4^-2
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Simplify (10^2)(10^8)
10^10
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Simplify (6^0)/(5^3)
1/5^3 or 5^-3
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Simplify (5^6)(5^3)
5^9
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Simplify
12^8
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12^4
12x12x12x12
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Simplify (3^4)(3^7)
3^11
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Simplify (x^13)(x^19)
x^32
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Simplify (6^0)(5^3)
5^3
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Does 10^2 = 100 ?
Yes
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Explain the quotient rule (Division)
The rule is used then dividing two terms with the same base. Basically keep the base and subtract the exponents from one another..
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What happens when you have a power of 1?
Keep the base, no exponent is the same as exponent of 1.
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Simplify
9^-6(m^-2)
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Simplify (6^4)(6^9)
6^13
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Simplify
2^4(x^12)
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Simplify (x^10)/(x^12)
x^-2
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Does 10^10 = 100 ?
NO
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Simplify
35^14(y^-11)
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Simplify (3^4)/(3^7)
3^-3 or 1/3^3
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