Question

Given the function $g(m) = \sqrt{m - 4}$, solve $g(m) = 2$. Provide your answer below:

          Given the function $g(m) = \sqrt{m - 4}$, solve $g(m) = 2$.
Provide your answer below:
        
Given the function g(m) = √(m - 4), solve g(m) = 2.
Provide your answer below:

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Calculus: Early Transcendentals
Calculus: Early Transcendentals
James Stewart 8th Edition
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Given the function g(m) = √(m - 4), solve g(m) = 2. Provide your answer below: m - 4 = 4 m = 8 Given the function gm = m - 4. Solve gm = 2. Provide your answer below: m - 4 = 2 m = 6
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Transcript

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00:02 We're on the decimal's graphing calculator, but if you're doing this on your handheld, you're going to go to your y equals.
00:07 Then you're going to put in the equation, y equals 800 x squared minus x to the fourth.
00:16 Then we're going to answer parts a, b, and c altogether.
00:20 So for your y2, put in y equals 100 ,000.
00:26 For your y3, put in y equals 160 ,000.
00:31 And for your y for y equals 200 ,000.
00:38 We do not see what is happening here in the window that, especially if you're in a standard window or whatever window was left off in your screen.
00:50 We know we have to get up all the way up to 200 ,000.
00:53 But we don't know that we actually have to go much left and right for our x's.
00:59 Let's first zoom way out, way, way out.
01:06 There's our three lines, our 100, 160, and 200 ,000 level.
01:20 Now i'm going to change by going to the graph settings, my x's to be like from, let's see what it is, negative 10 to 10.
01:34 I think we're going to have to go further than that.
01:36 So what's negative 50 to 50? i think that actually works quite well.
01:44 You could probably go even less than that.
01:46 So if you want on your handheld to go to your...
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