Name this part of the Compact Bone that #2 is pointing at in the micrograph.

Name these 3 BORDERS of this Bone. The names depend on the how it fits in to the body. Keep that in mind.  Name A [A] Note: superior border was not on your study list. So the answer for A is superior border. Make sure you type it in the box for A. You are welcome! Name B [B] Name C [C] 

On January 1, 2024 Eagle Corp. purchases $800,000 of 6% bonds that mature in 12 years, with interest payable on June 30 and December 31 each year.  Eagle Corp. purchases all the bonds in a private placement and intends to hold the bonds until maturity.  Assuming the market rate of interest on the issue date is 8%, Eagle Corp. will purchase the bonds for $697,497.  Calculate the amount of interest revenue that Eagle Corp. would record for the December 31, 2024 interest payment. You must use the honorlock calculator to solve the problem (round to the nearest dollar).

On April 1, 2024 Eagle Corp. purchased $60,000 of Bobcat Inc.’s 8% bonds at a purchase price of 105. At the time of purchase the market rate of interest was 6%.  Eagle Corp. whose year end is December 31, expects to hold the bonds until their maturity date 5 years from the date of purchase. Interest on the bonds will be paid every April 1 and October 1 until maturity.  What is the carrying value (amortized cost) of the bond that Eagle Corp. would report on October 1, 2024? You must use the honorlock calculator to solve the problem. (round to the nearest dollar).     Answer:  $_______

On April 1, 2024 Eagle Corp. purchased $80,000 of Bobcat Inc.’s 6% bonds at a purchase price of 96. At the time of purchase the market rate of interest was 8%.  Eagle Corp., whose year end is December 31, expects to hold the bonds until their maturity date 5 years from the date of purchase. Interest on the bonds will be paid every April 1 and October 1 until maturity.  What is the carrying value (amortized cost) of the bond that Eagle Corp. would report on October 1, 2024? You must use the honorlock calculator to solve the problem. (round to the nearest dollar).     Answer:  $_______

PR3:  Identify and graph polynomial functions, find and interpret information (domain, zeros and multiplicities, end behavior). The following question is optional. If you complete all parts, I will grade them as RECOVERY points on Exam 1.

Given the function \( g(x)= \frac{3x-3}{-x+2} \). Answer the following. a) State the equation of the horizontal asymptote. b) State the equation of the vertical asymptote. c) Find the x-intercept and write it as an ordered pair. d) Find the y-intercept and write it as an ordered pair. e) Graph the function. Label all asymptotes and intercepts on your graph. Provide answers to (a) – (d) in the space below. Show your graph for (e) on your written work page. 

For each of the functions given below, specify the domain of the function in interval notation.  You must justify your final answer by using one of the following methods:  a graph, algebra, test points, or by a written explanation.  a) \( F(x)= \frac{1}{ \sqrt{2x-4} } \) b) \( h(x)= \frac{3x-6}{3-x} \) c) \( f(x)=log_5(1-2x) \) d) \( g(x)=-6e^{1-2x} \) Provide the domains in interval notation in the space below, show work and/or explanation on your written work page. 

Consider the function \( y=-2^{x+1}-1 \). Specify the following. a) State the equation of the asymptote. b) State the domain in interval notation. c) State the range in interval notation. d) State the y-intercept. e) Is this function increasing or decreasing? f) Graph the function. Draw the asymptote on the graph as a dashed line and label the y-intercept on your graph. Provide answers for (a) – (e) in the space below. Show your graph for (f) on you written work page. 

F7:  Identify and apply translations, reflections and/or rescalings (compress/stretch) to a function in any of the four representations.  Express the result of these transformations graphically or algebraically