# "Length" Essays and Research Papers

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usually less than 0.25mm in length and covered with minute hair-like projections called cilia. They are characterized by their cilia which are used in locomotion and during feeding. Paramecia feed on bacteria. Paramecia have 2 nuclei‚ 1 macronucleus and 1 micronucleus. Some have up to 80 micronuclei! The organism cannot survive without macronucleus and cannot reproduce without micronucleus. I used the 4x on the Parmecium caudatum to measure 11 cells they varied in length from 145.44-199.98um‚

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7.Area of Sectors and Segments.notebook Arcs‚ Sectors and Segments March 27‚ 2012 Arc - part of a circle’s circumference - measured in degrees or length units. Mar 17­10:25 AM Length of an Arc = Mar 17­10:28 AM Example: Determine the length of arc AB. A 80 Pull m = measure of central angle in degrees 5 cm B 0 r = radius of circle Mar 17­10:30 AM Mar 17­10:33 AM 1 7.Area of Sectors and Segments.notebook Sector - part of a circle formed by two radii and an arc. March 27‚ 2012

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The edge of the cliff is 8 feet above the level of the water. The tip of his fishing rod is directly above the edge of the cliff and is 7 feet above the cliff. He lowers his fishing line so that it enters the water at the base of the cliff. The length of his fishing line‚ l‚ which is measured from the tip of his fishing rod to the place his line enters the water‚ and the angle between his line and the water‚ θ‚ are changing as the river carries his line downstream. The horizontal distance‚ r‚

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04=\$600.00 15000*.12=\$1‚800.00 \$1‚800.00+\$600.00=\$2‚400.00 John put 2400 in each investment. 4. The length of a football field is 180 feet more than its width. If the perimeter of the field is 1‚060 feet‚ find the length of the field x= length y= width x=y+180 2x+2y=1060 x-y=180 2x+2y=1060 2(y+180)+2y=1060 2y+360+2y=1060 4y+360-360=1060-360 y=175 x=y+180 x=175+180 x=355 The length of the field is 355ft‚ and the width of the field is 175. 5. At a school choir concert‚ 256 students

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ARCELIA ARRATIA MEASUREMENT OF LENGTH‚ MASS‚ VOLUME‚ AND DENSITY PHYSICS LAB REPORT Physics is the scientific study of matter and energy and how they interact with each other. Physics utilizes the scientific formula to test hypothesis and calculate matter such as density. Tools were created to measure material in a laboratory and have been perfected to reduce error. In this experiment measurement of length‚ mass‚ volume and density will be obtained through instruments of measuring

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Name _ __________________________ Section _GEOG 101______ EXERCISE 4 PROBLEMS/SOLUTIONS—PART I For questions 1 through 4‚ calculate the following distances using the fractional map scale. (Your instructor may ask you to show your work in the space provided.) 1. On a map with a scale of 1:24‚000‚ a measured distance of one inch represents an actual distance of:                                            _2000__ feet 2. On a map with a scale of 1:62‚500‚ a measured distance of 4.5 inches represents

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Cost Formula Word Problem The cost formula for a manufacturer’s product is C = 5000 + 2 x ‚ where C is the cost (in dollars) and x is the number of units manufactured. (a) If no units are produced‚ what is the cost? (b) If the manufacturer produces 3000 units‚ what is the cost? (c) If the manufacturer has spent \$16‚000 on production‚ how many units were manufactured? Answer these questions by substituting the numbers into the formula. (a) If no units are produced‚ then x = 0‚ and C = 5000 +

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Effect on Exercise (Arm Length to Body Height Proportion to Maximum Power) Aim: To investigate the effect on maximum power‚ when the proportion of arm length to body height is changed. Hypothesis I predict that the increase of proportion linking arm-span to body-height will increase the maximum power. Although the increase of arm-span also corresponds to the increase in weight‚ this will have minimal effect‚ (due to limitations). If the proportion is large‚ this will mean that the thrust

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First Stage Group "D" Name: Ahmed Mohammed Ali Name of exp: The focal length of convex mirror Date of exp: 16/1/2015 Sub group: Ali Emad - mobeen jafer - mortadha abd al-aaly Apparatus Convex mirror and holder‚ small plane mirror and wooden clamp Convex lens and holder. two mounted pins‚ metre rule or optical bench. Method: Place a mounted pin at a distance from the convex lens greater than the focal length so that a real image of the pin is produced. Locate this image by means of

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Recommendation and Conclusion Based on this analysis‚ our recommendation focuses on three main areas: 1) A Blending of Brands: AirAsia has established a great name and reputation‚ and should continue to add to its success by integrating the AirAsia X brand. This can be achieved by the “X” representing premium choices on long-haul flights. This will this ease brand confusion by having only one Air Asia brand with extra (X) options‚ and will present a strong united front. 2) Implement Long-Haul Flights

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Investigation into how the focal length of a lens affects the temperature at the focal point Research & Rationale: In my project I will be looking in to how different lenses with varying thicknesses and therefore focal points magnify and intensify light passing through it. To do this I will be measuring the temperature of an object behind the lens‚ at the focal point. The study and research of lenses was not part of the course this year‚ so I thought it would be more interesting to study a new

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Arc Length The definition of radian measure s = rθ The unit circle An angle of 1 radian Proof of the theorem IT IS CONVENTIONAL to let the letter s symbolize the length of an arc‚ which is called arc length. We say in geometry that an arc "subtends" an angle θ; literally‚ "stretches under." Now the circumference of a circle is an arc length.  And the ratio of the circumference to the diameter is the basis of radian measure.  That ratio is the definition of π. π |   =   | C D | . |

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The Lengths of Leadership This Freshman Seminar displayed the power of leadership in all of its forms. There are many types of leadership skills and characteristics; however‚ they all are encompassed by a set of core values one must follow to be a leader. We explored what could be called the ten commandments of leadership during class discussion and how they applied to a series of movies including Apollo 13‚ Courage Under Fire‚ Norma Rae‚ and Cry Freedom. In each movie‚ every character showed a

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pendulum’s period‚ depends only on the pendulum’s length and the value of gravity. In an experiment‚ an experimenter can easily manipulate a pendulum’s length. The value of gravity cannot be manipulated. The best way to find the gravity of a planet/moon using a pendulum would be to use the pendulum to find the time it takes to swing the length of a period. So we know two variables in the equation g=4π2L/(T2)‚ where g is gravity‚ L is the length of the pendulum‚ and T is the period of the pendulum

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PROJECT Introduction Title: Investigate one factor that affects the resistance of a wire. Reworded: I am going to investigate if changing the length of a wire changes its resistance. I predict that the longer the wire‚ the more resistance it has. Planning and Preparation Independent Variable: The variable I changed was length (cm). Dependent Variable: The variable I measured was resistance (Ω). Fixed Variables: The variables I kept constant to make it a fair test; were‚ the type of wire (nichrome)

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Polygon/Circle |P = Perimeter C = Circumference distance around the polygon/circle |  A = Area the surface inside the boundary( perimeter) | | |triangle |  [pic] |[pic] | |a = altitude |P = b + c + d |A = 1/2ab | |b = base |or |Note:

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order to determine the relationship between certain lengths on the diagram. An example of this for each theorem is: Example 1 Two Chords Intersecting Externally By using similar triangles the connection between chord lengths can be seen. Triangle ACE is similar to Triangle BDE (equal angles) Example 2 Two Chords Intersecting Internally By using similar triangles the connection between chord lengths can be seen. Example

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Paper towels 8. Triple beam balance 9. Permanent marker Procedure 1. Obtain one plastic cup and gummi bear. 2. On the side of the cup‚ write your name and class period using a permanent marker. 3. Measure your bear (in cm) from top to bottom (length)‚ from side to side (width)‚ and from front to back (height). Use your measurements to calculate the approximate volume. Record your data in the data table. 4. Measure the mass of the bear and record that in your data table. 5. Place the

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Muli‚ Laurah N. BSMA 2C Table 1 shows the descriptive statistics about the 74 models of automobiles released in the year 1978‚ these include the automobiles’ price‚ mileage‚ repair record‚ headroom‚ trunk space‚ weight‚ length‚ turn circle‚ displacement and the gear ratio with its corresponding results. In terms of automobiles’ price‚ it ranges to \$3‚291.00 up to \$15‚906.00 for the period of the said year. Its average price is \$6‚165.26 with a standard deviation of \$2‚949.50. It can be seen

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MATH133 UNIT 2: Quadratic Equations Individual Project Assignment: Version 2A Show all of your work details for these calculations. Please review this Web site to see how to type mathematics using the keyboard symbols. Problem 1: Modeling Profit for a Business IMPORTANT: See Question 3 below for special IP instructions. This is mandatory. Remember that the standard form for the quadratic function equation is y = f (x) = ax2 + bx + c and the vertex form is y = f (x) = a(x – h)2 + k‚ where (h‚ k) are