Solving Logarithmic equations using log properties as needed

log₅(4x-7)=log₅(x+5)

• 3
• 12
• 4
• 7

log₄(3x-1)=log₄(2x+3)

• 4

• 3

• 1

• 8

Solve for x:
 $\log_5\left(5x-14\right)=\log_5\left(8x+4\right)$  

• x = 6

• x = -6

• x = -18/13

• x = 10/3

Solve

log (x) + log (x) = log (25)

• 4

• 5

• 12.5

• 25

What log property would you use to rewrite this equation? Select all that apply.

log (x) + log (x) = log (25)

• product rule

• quotient rule

• power rule

• none needed

Solve the following for 'x';
log₆(3x - 2) = log₆(5x - 8)

• x = 3
• x = 2
• x = -1
• No Solution

• x = 5

• x = 4

• x = 12

• x = 3

• x is undefined

• x = 2

• x= 0.4

• x = 33

Solve for x: log₅(4x-7) = log₅(x+5)

• 3
• 12
• 4
• 7

Write log_b(xy) as two logs

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