radicals
What must be true when adding and subtracting radicals.
1- The Radicals have the same radical form.
Define exponent.
Number that tells you how many times your write your base and multiply.
a0=?
1
V = lwh
h = ?
h = V/lw
105
100 000
Rewrite in Exponential form:
root3(27)
27^{1/3}
Is this true or false, any non zero number with an exponent of zero is equivalent to 1?
True
Solve this 7(81)=
The answer is 56.
am * an=?
am+n
s=d/t
t = ?
t = d/s
70
1
Rewrite with rational exponents:
root(3)((3x)^2)
(3x)^{\frac{2}{3}}
What base, raised to the 0 exponent, is not one?
Zero
Solve this
\frac{21d^{18}e^5}{7d^{11}e^3}
The answer is 3d7e2
(ab)n=?
an/bn
solve for F when C = 35:
C = [5(F-32)]/9
F = 95
(3/4)2
9/16
Rewrite in Radical Form:
64^(2/3)
(root3(64))^2
What is the solution with a positive exponent; (a5)-1
The answer is 1/a5
What is the solution to this problem?
(\frac{36a^5}{4a^4b^5})^{-2}
The solution would be
\frac{b^{10}}{81a^2}
(a/b)m=?
am/bm
2-3
1/8
Rewrite in Radical Form:
(1/81)^(1/4)
root4(1/81)
When multiplying radicals you have to what?
1- Multiply any coefficients
2- Multiply the radicals
3- Keep the same root
Solve this;
4a3b2 (3a-4b-3)
The answer is
\frac{12}{ab}
a-n=?
1/an
(1/6)-2
6
Solve the following:
8^(2/3)
4