How would the graph change if the b value in the equation is decreased but remains greater than 1? check all that apply. the graph will begin at a lower point on the y-axis. the graph will increase at a faster rate. the graph will increase at a slower rate. the y-values will continue to increase as x-increases. the y-values will each be less than their corresponding x-values.
How Would The Graph Change If The B Value In The Equation Is Decreased But Remains Greater Than 1? Check All That Apply. The Graph Will Begin At A Lower Point On The Y-Axis. The Graph Will Increase At A Faster Rate. The Graph Will Increase At A Slower Rate. The Y-Values Will Continue To Increase As X-Increases. The Y-Values Will Each Be Less Than Their Corresponding X-Values.
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How Would The Graph Change If The B Value In The Equation Is Decreased But Remains Greater Than 1? Check All That Apply. The Graph Will Begin At A Lower Point On The Y-Axis. The Graph Will Increase At A Faster Rate. The Graph Will Increase At A Slower Rate. The Y-Values Will Continue To Increase As X-Increases. The Y-Values Will Each Be Less Than Their Corresponding X-Values.. The graph would still pass. Explanation if the b value in the equation is decreased but remains greater than 1, the graph would become steeper.
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Question how would the graph change if the b value in the equation is decreased but remains greater than 1? If the value of b is decreased but remains. The graph represents the function f (x)=10 (2)^ (x).
The Equation For The Exponential Function Is Given As F (X) = Ab^x, Where A And B Are Constants.
Question how would the graph change if the b value in the equation is decreased but remains greater than 1? How would the graph change if the b value in the equation is decreased but remains greater than 1 ? In this case, we have f (x) = 10 (2)^x.
If The Value Of B Is Decreased But Remains.
Answers to understand how decreasing the \ ( b \) value in an equation (assuming we are talking about an exponential function of the form \ ( y = a \cdot b^x \), where \ ( a > 0 \) and \ ( b > 1 \)). The graph would still pass. Study with quizlet and memorize flashcards containing terms like the value of a collectors item is expected to increase exponentially each year.
Explanation If The B Value In The Equation Is Decreased But Remains Greater Than 1, The Graph Would Become Steeper.
The item is purchased for $500 and its value. The graph represents the function f (x)=10 (2)^ (x).