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Find the value of $b,$ if any, that would cause the graph of $y=b^{x}$ to look like the graph indicated.(GRAPH CAN'T COPY)...

Question

Find the value of $b,$ if any, that would cause the graph of $y=b^{x}$ to look like the graph indicated.(GRAPH CAN'T COPY)

Find the value of $b,$ if any, that would cause the graph of $y=b^{x}$ to look like the graph indicated. (GRAPH CAN'T COPY)



Answers

Find the value of $b,$ if any, that would cause the graph of $y=b^{x}$ to look like the graph indicated. (GRAPH CAN'T COPY)

Were given by physical to baby. This the politics We need to find the value off a four which the advisable toe readers to power expectancy or resign too. Right? So our is equal to zero. It will be horizontal night.

We are given by people. Maybe there's to depart drinks. So what? Value off B this graph because or resigned So at B is equal to zero or one buyer is able to lay will give me horizontal.

So we were given the graph of an equation y equals X squared plus B x plus e. So we want to determine the A, B and C values based off the given information. Well, from our graph, we know the two solutions to the equation are negative three m one because that's when the graphics the Y axis are sorry the X axis. We also know our y intercept this negative three because that's where probably hits the except starting the y axis. So knowing the solutions, we can come up with our equation because this would mean are two solutions where X equals negative three or X is equal to one. So if X minus three is a solution, that X plus three equals zero or X minus one equals zero, which means are two factors. Explosive tree and X minus one. So we simply need to multiply our factors together to get our equation. So now when we multiply, will have x Times x, which is X where x times negative one, which is negative one x three times x, which is positive three x and three times negative one, which is negative. Three. Now I can combine my light terms. Negative one X plus three x is two x so our equation will be X squared. Plus two X minus three is equal to zero. Now we can shock our y intercept his negative three because that's our constant RC value. Perfect. So now, going back to the question it says we want to find the A B and C values well. A is the coefficient of R X, where term, which is one b, is a coefficient of R X term, which is two and C is our constant, which is negative three and now with

This particular equation in the three conditions, and they have to find a common be convincing. But that's subjective. First condition zero is equal. 2nd 0 is equal 19 minus three b. C. And the condition, which is minus three, is equal to six. Should be no dynasty cuz Dynasty. Just solving the studio sessions we get. It must be, Let's see. Is it because you nine a minus three B c is a So now they want to play this question with three still with three you get okay, lets foresee is equal, since we know the value or sea, so this will be a minus. Three is equal to zero is equal Substituting this immigration the sneak wish. Which is the question one subsidiary equation. One really good. One less B minus leagues I presume to be


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