Indices
In this chapter, we will interpret an algebraic term using the concept of indices. We will also read about the Law of Indices.
Solve: 32x+1 = 92x-1
Solve: 2x-4 = 4x-6
42x-1 = 2x+1
Solve: 3x + 3x+2 = 10/3
Solve: 2x+3 + 2x+1 = 80
Solve: 2x+3 + 2x = 36
Solve: 3x+2 + 3x+1 = 1 (⅓)
Solve: 2x - 2x-2 = 6
Solve: 2y + 2y-2 = 5
Solve: 2x+1 - 2x = 8
Solve: 3x+1 - 3x = 54
Solve: 2x + 2x+2 = 5
Solve: 3x+3 + 1/(3x) - 28 = 0
Solve: 2x+3 + 1/(2x) - 9 = 0
Solve: $\rm \frac{2^{x+1}}{16} + \frac{16}{2^{x+1}} = \frac{65}{8}$
Solve: $\rm 7^x + \frac{1}{7^x} = 49 \frac{1}{49}$
Solve: $\rm 2^x + \frac{1}{2^x} = 4 \frac{1}{4}$
Solve: $\rm 3^x + \frac{1}{3^x} = 9 \frac{1}{9}$
Solve: $\rm 3^{x-2} + 3^{3-x} = 4$
Solve: $\rm 5^{x-2} + 5^{3-x} = 6$