Sketch the graph of the function by (a) applying the leading coefficient test (b) finding the real zeros of the polynomial and (d) drawing a continuous curve through the points please do all and circle answers so I know    Problem 74 and 82 are asking for the same directions please do both and label

Q: f(x) = x'-3x- 3x-4

A: Given query is to graph the polynomial and find its zero.

Q: Determine Newton's Finite Divided Difference interpolating polynomial for the function values…

A: we are given  x f(x) 1 4 2 7 3 6 0 -15   (a)Newton's divided difference table  x…

Q: Find all of the real and imaginary zeros for the polynomial function.

A: Given the polynomial function

Q: Nancy is trying to form a polynomial function whose zeroes are 4,1,5 and 9 . then what will be the…

A:

Q: For the function on the​ right, determine whether the function is​ one-to-one. A box labeled Domain…

A:

Q: Find the range and the domain of the function shown. Area (cm²) 10. 9 8 7 6 5 4 3 6 Length (cm) x

A: Given:

Q: Apply the definition of the difference quotient to the function Blue and help Steven evaluate it

A: We have given  Blue(s) = 5s2+1 Replace s by s+h Blue(s+h) =5s+h2+1 Blues+h=5s2+2sh+h2+1 Blue(s+h)…

Q: Ravi is exploring the formula for the circumference of a circle. He computed the circumferences of…

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Q: Adam graphed a polynomial with zeros at x=-1,x=2 and x=5what does his graph look lik

A: We know that zeros of a polynomial are the solutons of the equationSo now the equation will be…

Q: Does the values of y have to be the same in axis of symmetry and vertex in functions when they are…

A:

Q: Illustration No. 6. Find all the zeroes of each polynomial function. a. F(x) = 2x³ - x² - 2x + 1 b.…

A: For finding zeroes of the given polynomial we will use inspection method and than will use quadratic…

Q: You graph a polynomial.  Your line comes down to an x-intercept, bounces off of it and goes back up…

A: The x-intercept is the point where the graph touches or crosses the x axis.

Roots

The main dissimilarity between real and complex roots is that the real roots are obtained as real numbers, in contrast with the complex roots, which are indicated as imaginary numbers. The standard format for depicting any complex number is in the form of a + bi.