Laws 1,2,3
Simplify the following expression:
3c4 × 2c3
6c7
Simplify the following expression:
(b^5c^3)^3
b^15c^9
Simplify the following expression:
4c^0
4
7-5=
7-5=2
Zack has 5 more crayons then Matthew, Matthew has 3 more crayons then Vito. If Vito has 50 crayons how many crayons does Zack have?
Zack has 58 crayons.
Simplify the following expression:
(8d^5)/(2d^3)
4d2
Simplify the following expression, leaving numbers in numerical form, not index form:
((4)/d^6)^2
16/(d^12
5+5=
5+5=10
20-10=
20-10=10
A kid has 5 lolly pops. He gets 3 more how many lolly pops does the kid have?
The kid has 8 lolly pops.
Simplify the following expression and write the coefficient as a numeral, not an exponent.
(2k^3)^3
8k9
Simplify the following expression:
((dg^7)/(d^5g^2))^4
(g^20)/(d^16)
20+10=
20+10=30
50-30=
50-30=20
Alvin has 8 candies he gives 6 candies to his friends, how many candies does Alvin have left?
Alvin has 2 candies left.
Using a combination of index laws, simplify the following expression. Write the coefficient as a number, not an exponent.
((6n^2p^3)^2)/(3np^2)
12n3p4
Find the value of x that makes this statement true.
(3n^x)^4=81n^20
x=5
500+400=
500+400=900
500-70=
500-70=430
If you have 87 treats and give 8 treats to your friends how many treats do you have left?
You will have 79 treats left.
Simplify the following expression:
(4t^3u^8)/((2t^2u)^3*(t^4u^2)^2
(u)/(2t^11)
Find the values of x and y that makes this statement true.
((3t^8u^x)/2)^y=(27t^24u^12)/8
x = 4
y = 3
5,000+3,000=
5,000+3,000=8,000
5,555,333-300=
5,555,333-300=5,555,033
Olivia has 5 times more candy then her friend, her friend has 6 candies how much candy does Olivia have?
Olivia has 30 candies.