Rewrite each equation in exponential form. 2) log ,, 121 = 2 1) log 235 15 3) log 13 169 -2 4) log 18 324 -2 Rewrite each equation in logarithmic form. 5) 11= 6) 72 =49 121 7) 172 = 289 8) 170 = 1 Evaluate each expression. All answers are integers or simple fractions. 10) log, 32 9) 109 6 216 12) log , 216 11) log 7 49 13) log 4 64 14) log , 49 16) log 4 7 15) log 2 32 Solve each equation. 17) 36* = 216 18) 57 = 625 19) 8-- 37-26+1 20) 8-=64\fThe inverse of the equation y = 2x - 5 would have: * 1 point 0 xintercept of (5, 0) O yintercept of (0, 5) Range, 3; at 5 0 Option 3 Domain, x i 5 0 Option 4 1 point In verbally describing the steps that make y = 3(x - 2)2 + 5 the first step is: 0 Multiply by 3 O Subtract 2 1 point In verbally describing the steps that make y = ZVx + 4 8 the last step is: 0 Multiply by 2 0 Square Root 0 Add4 O Subtract 8 1 point In verbally describing the steps that make y = 30: - 2)2 + 5 the first step is: O Multiply by 3 O Subtract 2 1 point In verbally describing the steps that make y = mm + 4 8 the last step is: 0 Multiply by 2 0 Square Root 0 Add4 O Subtract 8 3 The inverse of y = + 6 is: y = V4x - 6 O Option 1 y = 4 O Option 2y = 6Vx -4 O Option 3 y = 4Vx - 6 O Option 41 point The restricted domain of y = (x + 5)2 2 so the inverse will be a function is: O {x>=5} O {y>=-2} O {x>=5} O {y