mework the Secant Line, Slope of Secant, and Values boxes. Set the x-slider to the point x=4.5 and the x+h slider to 65. Complete parts 1 through 3 below Use the interactive figure to find your answer Use the left and right arrow keys to move along a slider as needed Click hero to launch the interactive figure. Part 1: What is the value of f(x+h)-f(x) f(x+h)-f(x)=square

If an equation is written in the form $y=mx+b$ the value of the letter $\square $ is the value of the slope of the graph.

What is the angle of rotation for this counterclockwise rotation about the origin? $180^{\circ }$ $360^{\circ }$ $90^{\circ }$ $270^{\circ }$

In the eighth example , which angle needs to be congruent to prove the triangles congruent? Angle A and Angle B Angle E and Angle F Angle C and Angle D Angle D and Angle KJ

probability Given that the selected subject said $\square $ there is a $\square $ probability that they received the $\square $ wording. (b) Given that the subject did not receive the "smashed into" wording find the probability that the person said "No"to broken glass at the accident. Write your answer as a probability statement using correct notation for the events. $P(\square \vert \square )=P(\square \vert \square )$ Find this probability. $\square $ (Round to 2 decimal places. Leave your answer in decimal form.)

184. (a) $(-4\sqrt {5})(5\sqrt {10})$ (b) $(-2\sqrt [3]{9})(7\sqrt [3]{9})$

Question Look at the expression below.Do not solve. Use the drapdowns below to state if the answer would be positive, negative, or zero, and explain why. $13x-17$ Answer Atemptiout afz The answer would be $\square $ because this is a $\square $ problem and

Graph $f(x)=x^{4}+3x^{3}-x^{2}-8x+2$ Identify the x-intercepts and the points where the local maximums and local minimums occur. Determine the intervals for which the function is increasing or decreasing. Round to the nearest hundredth, if necessary. The x-intercept of the graph is $x\approx $ $\square $ and a [Select] $\square $ The local maximum is [Select] ) and the local minimums are [ [Select] $\square $ $\square $ v $\square $ $\square $ v $\square $ $\square $ v The function is increasing when $\square $ and is decreasing when $\square $ v

2.) $4a\div b+2c$ if $a=6,b=4$ and $c=3$

4) Find the slope of the line that passes through $(3,4)$ and $(8,3)$ 4)) Simplify your answer and write it as a proper fraction improper fraction, or integer. $\square $

Question 4 Indicate the answer choice that best completes the statement or answers the question. Find and interpret the solution to the system of equations that represents the situation. $\square $ ANIMALS The total number of cats and dogs at the shelter is 125. There are 5 more cats than dogs.