How to graph a polynomial function without a calculator (degree 5 example) #shorts

Directions for Questions 31-33: Given below is the graph of /(), a polynomial Directions for Questions 31-33: Given below is the graph off(r), a polynomial function fux) Q31) The degree of the polynomial function must be A. at least 3 B. at least 5 C. at least 4 D. at least 6 Q32) The functionf(ix) is Statement I: an odd function Statement II: an even function Statement III: symmetric about the origin Statement IV: symmetric about the line x =y A. Only statement I is true B. Only statement IV is true C. Statements I and III are true D. Statements II and IV are true Q33) The possible graph of /" (x) could be f'(r) FIGURE II FIGURE I f (x) FIGURE III FIGURE IV A. FIGURE I B. FIGURE II C. FIGURE III D. FIGURE IV

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The graph of a polynomial function is a smooth continuous curve. By looking at graph, we can find the number of zeros of the polynomial. Graphs are the geometrical meaning of the polynomials. They help us to understand their type, nature of its zeroes and coefficients of its various terms. Which of the above graph represents quadratic polynomials?

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If the point (5,0), (0, -2) and (3, 6) lie on the graph of a polynomial. Then, which of the following is a zero of the polynomial?

If f(x) is a polynomial function of the second degree such that, f(-3)=6,f(0)=6" and "f(2)=11 , then the graph of the function, f(x) cuts the ordinate x = 1 at the point