Identify if the order triple (1, 2,3) is a solution of the given system of equations. 3x 5 y z 16 7 x y 3z 4 x 5 y 7 z 10 4. Identify if the system of equations given below has unique solution, infinitely many solutions, or no solution. 2 x 5 y 16 3x 7.5 y 24 5. Given is the augmented matrix of a system of equations: 1 5 6 2 7 1 3 5 1 5 7 13 Write the new form of the augmented matrix after the following row operations.
Daniel Jones NT1210 Lab 1.1 Review 1. Convert the decimal value 127 into binary. Explain the process of conversion that you used. 127 | 127 | 63 | 31 | 15 | 7 | 3 | 1 | 128 | - 64 | - 32 | - 16 | - 8 | - 4 | - 2 | - 1 | | = 63 | = 31 | = 15 | = 7 | = 3 | = 1 | = 0 | 0 | 1 | 1 | 1 | 1 | 1 | 1 | 1 | The answer is: 01111111 If the decimal number is less than the greatest power of 2 than you must put a 0 for that number than carry that same decimal number over to the right one decimal place. For example.
The History of the Calculus The Calculus, being a difficult subject requires much more than the intuition and genius of one man. It took the work and ideas of many great men to establish the advanced concepts now known as calculus. The history of the Calculus can be traced back to c. 1820 BC to the Egyptian Moscow papyrus, in which an Egyptian successfully calculated the volume of a pyramidal frustum. [1][2] Calculating volumes and areas, the basic function of integral calculus, can be traced back from the school of Greek mathematics, Eudoxus (c. 408−355 BC) used the method of exhaustion, which prefigures the concept of the limit, to calculate areas and volumes while Archimedes (c. 287−212 BC) developed this idea further, inventing heuristics which resemble integral calculus. [3] The method of exhaustion was later used in China by Liu Hui in the 3rd century AD in order to find the area of a circle.
(4/52)(3/51)(2/50)(1/49) = 24/6497400 = 1/270725 b. Any four cards are the four aces. (1/52)(1/51)(1/50)(1/49) * 5! = 1/54145 5.68 RackSpace-managed hosting advertises 99.999 percent guaranteed network uptime. a) How many independent network servers would be needed if each has 99 percent reliability?
Math 1600 Basic Probability and Statistics In this word document you have one example of what is expected when you have to compute the mean and the variance of a discrete probability distribution In page number 3 you have the modified exercise 4 for quiz No 8 Example 1. | Defective Transistors From past experience, a company has found that in cartons of transistors, 92% contain no defective transistors, 3% contain one defective transistor, 3% contain two defective transistors, and 2% contain three defective transistors.Find the mean, variance, and standard deviation for the defective transistors. Construct the probability histogramSolutionFill in the values in the table below
SAM HOUSTON STATE UNIVERSITYBachelor of Science in Interdisciplinary Studies4-8 Mathematics/ScienceDegree Plan Code: INST_BS, 4MTS, 2011 | I. Academic Foundations (63 Hours) | | | TCCN | | | | TCCN | 3 | ENG 164 (ENGL 1301) | (ENGL 1301) | | 3 | BSL 236 (BESL 2301) | (No TCCN) | 3 | ENG 165 (ENGL 1302) | (ENGL 1302) | | 3 | HIS 163 (HIST 1301) | (HIST 1301) | 3 | ENG 200 (any) (ENGL 2000 ANY) | (ENGL 2000) Literature Based Only | | 3 | HIS 164 (HIST 1302) | (HIST 1302) | 3 | MTH 184 (MATH 1384) | (MATH 1350) | | 3 | POL 261 (POLS 2301) | (GOVT 2301) | 3 | MTH 185 (MATH 1385) | (MATH 1351) | | 3 | POL 285 (POLS 2302) | (GOVT 2302) | 4 | PHY 133/113 (PHYS 1311/1111)OR PHY 135/115 (PHYS 1305/1105) | (PHYS 1311 OR 1410) | | 3 | PSY 131 (PSYC 1301) | (PSYC 2301) | 4
570 BC—ca. 495 BC), who by tradition is credited with its proof,[2][3] although it is often argued that knowledge of the theorem predates him. There is evidence that Babylonian mathematicians understood the formula, although there is little surviving evidence that they used it in a mathematical framework. [4][5] The theorem has numerous proofs, possibly the most of any mathematical theorem. These are very diverse, including both geometric proofs and algebraic proofs, with some dating back thousands of years.
[2] (b) Shade 25% of the following figure. [1] (c) Write down all the factors of 22. [2] .................................................................................................................................................................................................................................... (d) Write 7458 (i) (ii) correct to the nearest 10, correct to the nearest 1000. ...................................................... ...................................................... [2] 185-02 9 Examiner only 6. y 8 7 6 5 4 3 2 A –8 –7 –6 –5 –4 –3 –2 –1 1 0 –1 P –2 –3 –4 –5 –6 1 2 3 4 5 6 x B Write down the coordinates of (a) (b) the point P, the mid-point of the line AB. ( ....................... , ....................... ) [1] ( ....................... , ....................... ) [1] 185-02 Turn over.
Who was Fibonacci? Also known as Fibonacci, Leonardo of Pisa was an Italian mathematician who spread the Hindu-Arabic numeral system as well he was/is known for a sequence of numbers called the Fibonacci numbers. Leonardo of Pisa was born around the year 1170 and died at an estimated 1240 or 1250, as the date of his death isn’t actually known. Fibonacci’s contributions to the world of mathematics seem rather immense with him being the one to introduce and popularize the Modus Indorum, which when translated means “method of the Indians”. The Modus Indorum today is known as the Arabic numeral system.
Outside of philosophy, Pythagoras is remembered for creating a mathematics rule called, “Pythagorean Theorem”, which, in fact, was discovered by the Babylonians much earlier. (Moore, Philosophy: the power of ideas, 2010, p. 25) Pythagoras created a school to develop