R. Statements Reasons 1)Wen 2) SVen 1) 2OMP ZRPM 2) MP bisects 2OMR 3) 3) 2OMP E ZRMP 4) given 4) PM bisects ZOPR 5) 5) 2OPM 3ZRPM 6) 6) 2OMP+ ZRMP = LOMR 7) 7) 2OPM + ZRPM =ZOPR 8) 8) 2OMR EZOPR
Q: If p = (u, v, w), show that Ipl < lu + |e| + |w미 а. b. Ju| < \pl, \v] < \pl; |w| < \pl.
A: (A) (|u|+|v|+|w|)2 = |u|2 + |v|2 + |w|2 + 2|u||v| + 2|v||w| + 2|w||u|…
Q: Attention: For the sidework in photo1, the step I circled is wrong and needs to be reviewed using…
A:
Q: In the proof below, statement 2 shows that line MK is congruent to line MK. Therefore Reason 2 is: G…
A:
Q: 2.12. Karen knows that when two parallel lines are cut by a transversal, alternate interior angles…
A: Find your answer below. Let PQ and RS be tow parallel lines and MN are intersecting line. Then, the…
Q: 2. ATOM = AVER and mT = 83, mZR=32, TM = 10, RE = 14.Complete the congruence statements and find the…
A:
Q: Drag the boxes to complete the deductive reasoning about triangles MNP and ONP. M. Given: PN bisects…
A: congruent triangle
Q: 4. If HK is the perpendicular bisector of FE, which of the following statements is not true. F H. O…
A:
Q: In AUVW, UW is extended through point W to point X, mZVW X = (7x – 14)°, mZWUV = (2x + 11)°, and…
A:
Q: ments refers to non-Euclidian geometry only? I. Parallel lines never meet. II. If a line…
A: In this question, the concept of non-Euclidian Geometry is applied. Non-Euclidian Geometry Any…
Q: Given that line AB is parallel to line DE, determine how triangle ABC and triangle EDC can be shown…
A:
Q: Disprove the following by countererample and please provide justification for each line of proof.…
A:
Q: Justify that if two triangles are a pair of 5-con triangles (that is,they have 5 pairs of congruent…
A:
Q: IF Ais an nxn matrit, tuen show tuat det CA")=! det A Please use good handwritting For feasy follow.
A:
Q: Which statement is true if AMNP - AXYZ? A. Corresponding angles of A MNP and A XYZ are always…
A:
Q: Is it true that if AB(line segment)≅PQ(line segment)then AB=PQ? Why, or why not? Is it true that…
A: Is it true that if AB(line segment)≅PQ(line segment)then AB=PQ? Why, or why not? Is it true that if…
Q: Give the definctiua of the, hctat matan padet AR Sy Usc yous onswer to Identeta the sze of the…
A: As per policy question (a) solved.Please re-post for the question (b).
Q: 1. What is the missing reasan in the two-column prooft Glven: MO blsects LPMN and OM bisects PON…
A:
Q: 18. Use deductive reasoning to complete the given proof. Given: CE = DF;CF = DE Prove: AFCE E AEDF O…
A:
Q: A partial proof was constructed given that MNOP is a parallelogram. Which statement should fill in…
A:
Q: D. A vertical line segment from Point R to the x-axis forms a ri- AORS. Complete the statements to…
A: we take triangle OPQ and triangle ORS and solve it. see 2nd step.
Q: In ATUV, UV = 8, VT = 16, and TU = 14. Which statement about the angles of ATUV %3D %3D must be…
A:
Q: (a) In a class of 130 SHS students, 41 offers agricultural science, 62 offers business and 31 offers…
A:
Q: the of coplex nurburt Deseribe and give 13 set %3D 2+14
A:
Q: A. If I || m and both are cut by n, then m<3 + m²5 = 180° and m²4+ m²6 = 180° Proof: 2 3 4 Given: I…
A: We need to prove theorem.
Q: IF geRla,b] and if hla)= glx) except for fioite number of points in [a,b] ,then Prove that 9. he…
A: We have to break the integral into finite number of sub intervals.
Q: Complete the proof to prove line m and n parallel given 8 = (4x + 25) and6 = (5z + 12) * and z = 13…
A:
Q: 7. What is the prebability that a point chosen inside the reetng em Area A 3 2-6 Area B=22-4 2 om…
A: As per bartleby guidelines one question should be answered once, so please upload each question…
Q: What should line 6 be of the following proof? 1. Av B 2. ~C-> ~A 3. ~D -> ~C 4. ~D Conclusion: B 5.…
A: Find the step in the line 6.
Q: If the lengths of the diagonals of a parallelogram are congruent, then you can prove ir is O square…
A:
Q: 2. If quadrilateral JKLM is inscribed in a circle and 2J and ZK are sup- plementary angles, then LJ:…
A: Given that, Quadrilateral JKLM is inscribed in a circle. ∠J and ∠K are Supplementary Angles. Hence,…
Q: 2. 9. Which statement proves r||s if m<1 = 36 degrees Lines r and s are parallel. 1. 3 5. 6. 8. 7. O…
A:
Q: If X, then Y. If Y, then Z, y is true, So:
A:
Q: 7. If angles J and K are supplementary and adjacent, which statement about the two ar 2J and ZK form…
A:
Q: Justify that if two triangles are a pair of 5-con triangles (that is, they have 5 pairs of congruent…
A: Given: Two triangles are a pair of 5-con triangles
Q: Consider the two triangles. Which statenment is true? O Since triangle JKL can be mapped onto…
A: Given : The two triangles JKL and J'K'L'
Q: 6. Given: 2OMP RPM, MP bisects OMR. M- PM bisects 2OPR. Prove: LOMR ZOPR Reasons Statements 1) ZOMP…
A: Please see the below picture for detailed solution.
Q: 16 Consider the following figure and choose the approprlate reason for the statement glven In the…
A: Linear pair angles sum is 180° .
Q: The HL congruence theorem works only for right triangles. O True False
A: The hypotenuse leg theorem states that two right triangles are congruent if the hypotenuse and one…
Q: The vertices of a quadrilateral are M(–1, 1), N(1, –2), O(5, 0), and P(3, 3). Which statement…
A: Given query is to find the shape of quadrilateral.
Q: Look at the condltlons below. 1. If a quadrilateral has four right angles, then It Is a rectangle.…
A: By the given conditions, if a quadrilateral has 4 right angles, then the quadrilateral is definitely…
Q: The point on the directed line segment from (2,0) to (14,12) that divides the segment in the ratio…
A:
Q: Here is the definition of a square: "A quadrilateral with four congruent sides and four right…
A: Given, The definition of square We have to find the logical equivalent statement to define a…
Q: If a quadrilateral has diagonals that are perpendicular, then the quadrilateral can always be…
A:
Q: My question is why is norm defined like this please explain ||4|| || Ilull = II (и,, Ца, ...... un…
A:
Q: In triangle congruence, we can use the postulates SSS, SAS, ASA and theorems AAS and HL to prove…
A:
Q: 3. The following information is given about a trapezoid: A trapezoid is isosceles if its…
A: An isosceles tarpezoid is a trapezoid whose non parallel sides are congruent. ABCD is an isosceles…
Q: Given: LUTW =80° ZUTW is bisected by TV LDAB = 30° & LDAC = 10° 6. %3D Prove: LBAC LUTV Statements…
A:
Q: M N. Mandy has the two triangular pieces of cloth pictured above. If A LMN A PRQ, which statement…
A: Give that triangles are similar. We can use SSS property to prove similar triangles.
Q: 31) Find two sets af poler Coorelinates for tue pornt (0,-4) Jer OLQL2T Auywers's 37 テノ, (16,…
A:
Trending now
This is a popular solution!
Step by step
Solved in 2 steps with 1 images
- Suppose in a small town there are three places to eat, a Chineserestaurant, a Mexican restaurant, and a pizza place. Everyone in town eats dinnerin one of these places or has dinner at home. Assume that 20% of those who eat inthe Chinese restaurant go to Mexican next time, 20% eat home and 30% go to thepizza place. From those who eat in the Mexican restaurant, 10% go to the pizzaplace, 25% go to the Chinese restaurant, and 25% eats at home next time. Fromthose who eat at the pizza place, 30% eat at home, 30% eat at the Chineserestaurant, and 10% eat at the Mexican restaurant next time. Those who eat athome, 20% go to the Chinese restaurant, 25% go to Mexican restaurant, and 30% tothe pizza place. a. Set us the matrix of transition probabilities and show the transition b. Find the steady state probabilities c. In the long run, which restaurant will have the most customerSuppose in a small town there are three places to eat, a Chineserestaurant, a Mexican restaurant, and a pizza place. Everyone in town eats dinnerin one of these places or has dinner at home. Assume that 20% of those who eat inthe Chinese restaurant go to Mexican next time, 20% eat home and 30% go to thepizza place. From those who eat in the Mexican restaurant, 10% go to the pizzaplace, 25% go to the Chinese restaurant, and 25% eats at home next time. Fromthose who eat at the pizza place, 30% eat at home, 30% eat at the Chineserestaurant, and 10% eat at the Mexican restaurant next time. Those who eat athome, 20% go to the Chinese restaurant, 25% go to Mexican restaurant, and 30% tothe pizza place. a. Set us the matrix of transition probabilities and show the transition diagram b. Find the steady state probabilities c. In the long run, which restaurant will have the most customerGive a contrapositive proof: For every 2D table of blue and gray pebbles, if the total number of gray pebbles is at most the number of columns, then at least half of the columns are almost-blue. (Note: almost-blue is to mean the column has at most one gray pebble.) Be sure to clearly explain.
- Construct a Venn Diagram for the scenario. Suppose that a total of 208 students are enrolled in a Math course which offers three classes under Instructor X, Instructor Y, and Instructor Z. 4 students are enrolled under all three instructors. 48 students are enrolled under Instructor. Y. Twice as many students are enrolled under Instructor Y and Z (but not Instructor X) as those who are enrolled under both Instructor Y and X (but not Instructor Z), and 4 times as many as those enrolled under all three instructors. 124 students are enrolled in Instructor Z. 27 students are not enrolled in any class. Students enrolled under both Instructor Y and Z (but not Instructor X) is exactly the same size as the students enrolled under both Instructor X and Z.Either deposit should be required on beer and soft drink containers, or these containers will be discarded along highways and the countryside will look like a dump. If these containers will be discarded either in parks or along highways, then deposits should be required on soft drink containers. Therefore, deposits should be required for soft drink containers. (B, S, H, C, P)Among 100 students attending VMS, 45 students took “Math”, 50 students took“English” and “Programming”, and 35 students took “Business” and “IT” of the curriculumfor the first semester. Ten students did not take any of these subjects. 15 students took“English”, “Programming”, “Business” and “IT”. 10 students took “Math”, “English”, and“Programming”. 10 students took “Math”, “Business” and “IT”.Draw a Venn diagram for this problem. Is there any students who tool all these 5 subjects?
- In a class of 130 SHS students, 41 offers agricultural science, 62 offers business and 31 offers visual art. 16 of those students offers both agricultural science and business only and 14 offers both business and visual arts. Assuming none of the students offers all the three subjects 1. Illustrate the information on a ven diagram 2. Find the number of students who offer I. Only two subjectsEULER DIAGRAM. Determine if the following arguments are valid or invalid. 1. Some skaters drink Surge. Some skaters drink Citra. Therefore, some Surge drinkers are Citra drinkers. 2. All horses have hooves. Some horses eat oats. Therefore, some oat-eaters have hooves. 3. Some fish are tasty. All fish can swim. Therefore, some tasty things can swim 4. Some scavengers eat road-kill. All crows eat road-kill. Therefore, all crows are scavengers 5. All burglars are criminals. Some thieves are criminals. Therefore, some burglars are thieves. 6. All whales are huge marine creatures. Some huge marine creatures have gills. Therefore, some whales have gills. 7. Some mammals are bats. All bats can fly. Thus, some mammals can fly. 8. Some squirrels fly. Some squirrels gather acorns. Therefore, some acorn-gatherers fly 9. All primates are curious. Some primates are carnivores. Thus, some carnivores are curious. 10. All tattoo painter are body-artists. Some tattoo painter drive Harleys.…Suppose in a small town there are three places to eat, a Chinese restaurant, a Mexican restaurant, and a pizza place. Everyone in town eats dinner in one of these places or has dinner at home. Assume that 20% of those who eat in the Chinese restaurant go to Mexican next time, 20% eat home and 30% go to the pizza place. From those who eat in the Mexican restaurant, 10% go to the pizza place, 25% go to the Chinese restaurant, and 25% eats at home next time. From those who eat at the pizza place, 30% eat at home, 30% eat at the Chinese restaurant, and 10% eat at the Mexican restaurant next time. Those who eat at home, 20% go to the Chinese restaurant, 25% go to Mexican restaurant, and 30% to the pizza place. FIND THE STEADY STATE PROBABILITIES
- Suppose in a small town named Oshiland there are three places to eat, a Chinese restaurant, a Mexican restaurant, and a pizza place. Everyone in town eats dinner in one of these places or has dinner at home. Assume that 20% of those who eat in the Chinese restaurant go to Mexican next time, 20% eat home and 30% go to the pizza place. From those who eat in the Mexican restaurant, 10% go to the pizza place, 25% go to the Chinese restaurant, and 25% eats at home next time. From those who eat at the pizza place, 30% eat at home, 30% eat at the Chinese restaurant, and 10% eat at the Mexican restaurant next time. Those who eat at home, 20% go to the Chinese restaurant, 25% go to Mexican restaurant, and 30% to the pizza place. a. Set us the matrix of transition probabilities. b. Find the steady state probabilities. c. In the long run, which restaurant will have the most customers?There are two kinds of inhabitants in an island, one is knights, who always tell the truth, and the other, their opposites, knaves, who always lie. If you encounter three people P, Q, and R. What are P, Q, and R, if P says “Q and R are the same types”, Q says “R is knave”, and R says “P and R is the opposite types”? Show your work in detail and validate your answer in a mathematical way using truth table or proposition.Urban Community College is planning to offer courses in Finite Math, Applied Calculus, and Computer Methods. Each section of Finite Math holds 40 students and earns the college $1,300 in revenue per student. Each section of Applied Calculus holds 45 students and earns the college $1,600 per student, and each section of Computer Methods holds 15 students and earns the college $1,900 per student. Assuming that the college can offer a total of seven sections, wishes to accommodate 240 students, and wishes to bring in $357,000 in revenues, how many sections of each course should it offer?
