Properties of Logs and Exponentials

Write the following equation in exponential form:
log₂32 = 5

• 2⁵ = 32
• 2³² = 5
• 5² = 32
• 32² = 5

log₂(x + 5) = 3

• 3
• 4
• 5
• 6

log₂(x + 2) + log₂x  = 3

• -4, 2
• -2, 4
• 2
• 1

4^(x-2)= 64^(x+1)

• -2/5
• -5/2
• 7/2
• 2/7

Write log_b(xy) as two logs

• log_bx+log_by
• log_bx-log_by
• log_bx*log_by
• log_bx/log_by

Condense: log₂6+log₂3=

• log₂18

• log₂2 = 1

• log₂3

• log₂9

Expand

• A
• B
• C
• D

• A
• B
• C
• D

Condense

• logxyz³
• log(xy/z³)
• logx+logy+logz³
• logx³y³z³

Expand

• log₈x+log₈y+log₈z
• 5log₈x+5log₈y+5log₈z
• log₈xy+5log₈z
• log₈x+log₈y+5log₈z