Number ofequal realroot(s)Number ofunequal/uniquereal root(s)Number ofimaginary rootsNumber oftimes the graphcrosses the x-axisNumber ofturning pointsNONEOOOOO123O O O OO O OO OOо4OOO O O Omore than4OOO OOO Click the best answer *.اری را دارند-0.55y=(x² + 1)²32000.51.5

we need to find out the number of equal roots, number of unique roots, etc.

Answered: Number of equal real root(s) Number of…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Similar questions

Sketch the graph 2x+4 if x<1 f(x)= -x+7 if 1<x<4 1/2x-2 if x>4 And could i get an explanation of every step? (like how to find where the dots should be and so on) :) :) :)
7. A tennis ball is thrown upwards from the top of a 30-foot high building. Its height, in feet above the ground, t-seconds after it is thrown is given by h=-16r² +80t +30 . (a) Algebraically determine the time when the tennis ball reaches its greatest height. What is that height? (b) Using your calculator, sketch a general graph showing the ball's height for all times where 120 and h20. found in part (a). Label the information you (c) Using the ZERO command on your calculator, determine the amount of time the ball stays in the air. Round your answer to the nearest tenth of a second and label this on your graph drawn in part (a). (d) The ball can be seen from the ground whenever it is at a height of at least 100 feet. Graphically determine the interval of time that the ball can be seen. Show the work on your graph from in part (b).
O Dashboard Square Root & Cube Root Functic X Graphs of Radical Functions (rev X -> A student.desmos.com/activitybuilder/student/606328b8214c45ed116e0cbe#screenldx=5 = Graphs of Radical Functions (revised) Sealey Kaliyah 5 of 17 Nex Write the equation for each graph. Equation Correctness Check Graph f(x) g(x) g(x) h(x) p(x) h(x) p(x) -10 10 f(x) **Type sqrt to make a square root -5- INTL O O OII C0 3. e t q k att
Which equation matches the roots of the graph shown?

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Number of equal real root(s) Number of unequal/unique real root(s) Number of imaginary roots Number of times the graph crosses the x- axis Number of turning points NONE O O O O O 1 2 3 O O O O O O O O O O о 4 O O O O O O more than 4 O O O O O O