3[sup:3d19q75d]x+1[/sup:3d19q75d] = 19
E emilyroll0 New member Joined Sep 14, 2009 Messages 3 Sep 14, 2009 #1 3[sup:3d19q75d]x+1[/sup:3d19q75d] = 19
mmm4444bot Super Moderator Joined Oct 6, 2005 Messages 10,962 Sep 15, 2009 #3 If somebody told you that we provide a homework completion service, you've been misinformed. Please ask specific questions, or tell us why you're stuck, so that we know where to begin. Do you know the following? a^(n + m) = a^n * a^m Use it! How about the following example. 4^(x - 7) = 1/256 I'll use the following property, to separate x from -7 (i.e., the first step toward isolating x). a^(n - m) = a^n/a^m 4^x/4^7 = 1/256 Multiply both sides by 4^7 4^x = 4^7 * 1/256 Simplify the righthand side, using a calculator. 4^x = 64 Since 4^3 is 64, x = 3. If you don't know squares and cubes of small Natural numbers, then switch to logarithm form. x = log_4(64) Change of base formula gives the following. x = log(64)/log(4) Use a calculator to find x = 3 Can you separate the x from the 1, in your exercise? In other words, what factored product of two powers of 3 equals 3^(x + 1) ?
If somebody told you that we provide a homework completion service, you've been misinformed. Please ask specific questions, or tell us why you're stuck, so that we know where to begin. Do you know the following? a^(n + m) = a^n * a^m Use it! How about the following example. 4^(x - 7) = 1/256 I'll use the following property, to separate x from -7 (i.e., the first step toward isolating x). a^(n - m) = a^n/a^m 4^x/4^7 = 1/256 Multiply both sides by 4^7 4^x = 4^7 * 1/256 Simplify the righthand side, using a calculator. 4^x = 64 Since 4^3 is 64, x = 3. If you don't know squares and cubes of small Natural numbers, then switch to logarithm form. x = log_4(64) Change of base formula gives the following. x = log(64)/log(4) Use a calculator to find x = 3 Can you separate the x from the 1, in your exercise? In other words, what factored product of two powers of 3 equals 3^(x + 1) ?