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Which of the following could be the equation of the function graphed below? Which of the following could be the function graphed definition. This polynomial is much too large for me to view in the standard screen on my graphing calculator, so either I can waste a lot of time fiddling with WINDOW options, or I can quickly use my knowledge of end behavior. Since the sign on the leading coefficient is negative, the graph will be down on both ends. This behavior is true for all odd-degree polynomials.
The exponent says that this is a degree-4 polynomial; 4 is even, so the graph will behave roughly like a quadratic; namely, its graph will either be up on both ends or else be down on both ends. The attached figure will show the graph for this function, which is exactly same as given. Gauthmath helper for Chrome. ← swipe to view full table →. 12 Free tickets every month. To check, we start plotting the functions one by one on a graph paper. To answer this question, the important things for me to consider are the sign and the degree of the leading term. Always best price for tickets purchase. Therefore, the end-behavior for this polynomial will be: "Down" on the left and "up" on the right. Which of the following equations could express the relationship between f and g? The actual value of the negative coefficient, −3 in this case, is actually irrelevant for this problem. Crop a question and search for answer. Which of the following could be the function graphed at right. SAT Math Multiple-Choice Test 25. By clicking Sign up you accept Numerade's Terms of Service and Privacy Policy.
To unlock all benefits! SOLVED: c No 35 Question 3 Not yet answered Which of the following could be the equation of the function graphed below? Marked out of 1 Flag question Select one =a Asinx + 2 =a 2sinx+4 y = 4sinx+ 2 y =2sinx+4 Clear my choice. Create an account to get free access. In all four of the graphs above, the ends of the graphed lines entered and left the same side of the picture. The figure clearly shows that the function y = f(x) is similar in shape to the function y = g(x), but is shifted to the left by some positive distance. If they start "down" (entering the graphing "box" through the "bottom") and go "up" (leaving the graphing "box" through the "top"), they're positive polynomials, just like every positive cubic you've ever graphed.
Unlimited answer cards. These traits will be true for every even-degree polynomial. First, let's look at some polynomials of even degree (specifically, quadratics in the first row of pictures, and quartics in the second row) with positive and negative leading coefficients: Content Continues Below. Which of the following could be the function graphed below. If you can remember the behavior for quadratics (that is, for parabolas), then you'll know the end-behavior for every even-degree polynomial.
Clearly Graphs A and C represent odd-degree polynomials, since their two ends head off in opposite directions. Now let's look at some polynomials of odd degree (cubics in the first row of pictures, and quintics in the second row): As you can see above, odd-degree polynomials have ends that head off in opposite directions. Ask a live tutor for help now. Answered step-by-step. When the graphs were of functions with negative leading coefficients, the ends came in and left out the bottom of the picture, just like every negative quadratic you've ever graphed. Enjoy live Q&A or pic answer. SAT Math Multiple Choice Question 749: Answer and Explanation. Question 3 Not yet answered. We are told to select one of the four options that which function can be graphed as the graph given in the question. Graph D shows both ends passing through the top of the graphing box, just like a positive quadratic would. We see that the graph of first three functions do not match with the given graph, but the graph of the fourth function given by. Get 5 free video unlocks on our app with code GOMOBILE. If you can remember the behavior for cubics (or, technically, for straight lines with positive or negative slopes), then you will know what the ends of any odd-degree polynomial will do. Use your browser's back button to return to your test results.
Check the full answer on App Gauthmath. Step-by-step explanation: We are given four different functions of the variable 'x' and a graph. We solved the question! Solved by verified expert. This function is an odd-degree polynomial, so the ends go off in opposite directions, just like every cubic I've ever graphed. Unlimited access to all gallery answers. This problem has been solved!