This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
(5 + 5) + (5 + 6) + (5 + 7) + (5 + 8) + …. + (5 + 14) + (5 + 15) = (11 times 10) + what number? A)15 B)50 C)55 D)99 |
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Answer» The NUMBER is C. 55.Step-by-step EXPLANATION: |
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| 2. |
in the given figure AOBis a straight line andcthe ray OC stands on it if AOC =(2x-10)° and BOC =(3x+20)°find the value of x also find AOC and BOC |
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Answer» The VALUE of X is 45⁰.Hope this HELPS...Step-by-step EXPLANATION: |
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| 3. |
The mode of first n natural numbers_____________ |
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Answer» we can say that there is no mode in FIRST N NATURAL NUMBERS. |
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| 4. |
In the given figure, find the measures of |
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| 5. |
The number of different Prime factors of 210 is________. please tell me step by step |
| Answer» PLS MARK me as the brainliest Step-by-step explanation:FIRST take the prime FACTORISATION and you will get the different FACTORS | |
| 6. |
The sum of two fractions is 6 whole and 1/6 more. If one of the fractions is 2 whole and 1/3 more, find the other fraction |
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Answer» of two FRACTIONS is 6 WHOLE and 1/6 more. If one of the fractions is 2 whole and 1/3 more, FIND the other FRACTION .6(1/6)+2(1/3)= 37/6+7/3 =(37+14)/6 =51/6 =17/2 |
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| 7. |
The story of crow in the house in our own words |
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Answer» A young crow had fallen from its nest and was fluttering about on the road in danger of being crushed by a car or a tonga, or seized by a cat, when I brought it home. It was in a sorry condition, beak gaping and HEAD drooping, and we did not expect it to live. But my Grandfather and I did our best or bring it around. We fed it by prizing its beak gently open with a pencil to allow it to swallow. We varied this diet with occasional doses of my Grandfather’s plum wine. As a result the young crow was soon on its way to recoveryHe was offered his freedom but did not TAKE it. Instead he made himself at home in our house. My Grandfather, Aunt Mabel and even some of our Grandfather’s pets objected but there was no way of getting rid of the bird. He took over the administration of the house. We were not sure he was male but we called him Caesar.Before long, Caesar was joining us at mealtimes besides finding his own grubs or beetles in the garden. He danced about on the dining table and gave us no peace till he had been given his small BOWL of meat, soup and vegetables. He was always restless, fidgeting about investigating things. He would hop about a table to empty a matchbox of its contents, or rip the daily paper to shreds, over-turn a vase of flowers or tug at the TAIL of one of the dogs. “That crow will be the ruin of us”, grumbled my Grandmother, picking marigolds off the carpet. “Can’t you keep him in a cage?”We did try putting Caesar in a cage but he became so angry and objected with such fierce cawing and flapping that it was better for our nerves and peace of mind to give him the run of the house. He did not show any inclination to join the other crows in the banyan tree. Grandfather said this was because he was really a jungle crow-a raven of sorts, and probably felt contempt towards ordinary carrion crows. But it seemed me to that Caesar, having grown used to living with humans on equal terms, had become snobbish and did not wish to mix with his own kind. He would even squabble with Harold, the hornbill. Perching on top of Harold’s cage he would peck at the big bird’s feet, whereupon Harold would swear and scold and try to catch Caesar through the bars.In time, Caesar learned to TALK a little-as ravens sometimes do-in a cracked, throaty voice. He would sit for hours outside the window, banging on the glass and calling “Hello, hello.” He seemed to recognize the click of the gate when I came home from school and would come to the door with hop, skip and a jump to say “Hello, hello.” I had also taught him to sit on my arm and say “Kiss, kiss” while he placed his head gently against my mouth.On one of Aunt Mabel’s visits, he alighted on her arm and cackled “Kiss, kiss.” Aunt Mabel was delighted and probably flattered and leant forward for a kiss. But Caesar’s attention had shifted to my aunt’s gleaming spectacles, and thrusting at them with his beak he knocked them off. Aunt Mabel was never a success with pets.Pet or pest, Grandfather insisted that Caesar was a pest inspite of his engaging habits. If he had restricted his activities to his own house it would not have been so bad, but he took to visiting neighbours’ houses and stealing pens and pencils, hair ribbons, combs, toys, shuttle cocks, toothbrushes and false teeth. He was especially fond of toothbrushes and made a collection of them on top of the cupboard in my room. Most of the neighbours were represented in our house by a toothbrush. Toothbrush sales went up that year and so did Grandmother’s blood pressure.Caesar spied on children going to the baniya’s shop, and often managed to snatch sweets from them as they came out. Clothes pegs fascinated him. Neighbours would return from the bazaar to find their washing lying in the mud and no sign of the pegs. These too found their way to the top of the cupboard.It was Caesar’s gardening activities which finally led to disaster. He was helping himself to a neighbour’s beans when a stick was flung at him, breaking his leg. I carried the unfortunate bird home and Grandfather and I washed and bandaged his leg as best as we could. But it would not mend. Caesar hung his head and no longer talked. He grew weaker day by day, refusing to eat. An occasional sip of Grandfather’s wine was all that kept him going.On morning I found him dead on the sofa, his legs stiff in the air. Poor Caesar! His anti-social habits led to his early end. I dug a shallow grave in the garden and buried him there along with all the toothbrushes and clothes-pegs he had taken the trouble to collect. |
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| 8. |
1. Let's find the areas of the following figures. |
| Answer» FIRST FIGURE AREA is 200cm^2second figure area is 270cm^2 | |
| 9. |
√1.9-1.44 please find my answers |
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Answer» -0.06159512479=√1.9-1.44 |
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| 11. |
Write the coefficient of x in -3bxy |
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Answer» the COEFFICIENT of X in --3bxy=3byStep-by-step EXPLANATION:fllow me and mark as BRAINLIST please. |
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| 13. |
Whatnumber, shouldbeadded to -5/8so as to get -3/2 |
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Answer» gizgiztiztoYo<#$Step-by-step EXPLANATION:HOPE it HELPFUL to you |
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| 14. |
What number should be subtracted from 5 2/3 to get 2 1/5 |
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Answer» 52/15 is your ANSWER Step-by-step EXPLANATION:HOPE this HELPS you |
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| 15. |
The blue dot is at what value on the number line? |
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Answer» the BLUE dot is at +4 on number line hence the VALUE of that blue dot is +4 |
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| 16. |
among two supplementary angles the measures of lager angle 35°more than the measure of the smaller .find their measure |
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Answer» -step EXPLANATION:LET the smaller angle be x. let the larger angle be x+35°.the supplementary ANGLES SUM be 180°..x+(35+x) °= 180°.2x =180°-35°2x=145°x=145/2x=72.5°Therefore,larger angle be 72.5+35=107.5° and smaller angle be 72.6°. |
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| 17. |
Find the lcm of 24 ,17,36 |
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Answer» 1224Step-by-step explanation:2 |24,17,36|2 |12,17,18|2 |6,17,9|3 |3,17,9|3 |1,17,3|17 |1,17,1| |1,1,1|LCM= 2×2×2×3×3×17 = 1224 |
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| 18. |
एकटीकरी में सेब है, जिन पर । से० संख्याएं अंकित है। यदि एक सेबबिनादेखे निकाला जाए तो संख्या वाले सेव कीपाथिकता क्या होगी anwer in hindi |
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| 19. |
If 3x=270 then3 x-3________ |
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Answer» Given, 3 X =270.Now,3 x−3 = 3 3 3 x = 27270 [ USING value of 3 x ]=10. |
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| 20. |
The nth term of a sequence is 10n-8. work out the first three terms |
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Answer» rning Wish you a GREAT day ahead HOPE it helps you PLEASE add me to BRAINLIST |
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| 21. |
A three digit number xyz represented by _________ |
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Answer» ᴛᴇ ! ⭐ᴀɴsᴡᴇʀ⭐A THREE DIGIT number XYZ REPRESENTED by 100y + 10x + z |
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| 23. |
1. The sum of additive inverse and multiplicative inverse of 3 _______ |
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Answer» -step explanation:the additive INVERSE of −0.3 is 0.3, because −0.3 + 0.3 = 0 . Similarly, the additive inverse of a - b is -(a - b) which can be SIMPLIFIED to b - a. is The additive inverse of 2X - 3 is 3 - 2x, because 2x - 3 + 3 - 2x = 0. |
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| 24. |
If the mean of x + 2x+4, + 6 and x + 8 is 13, find the value of x. pls ans |
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Answer» Total NUMBER = 5Mean = Sum of total number/ Total number⇒ (x + x + 2 + x + 4 + x + 6 + x + 6 + x + 8)/5 = 13⇒ 5x + 20 = 655x = 65 – 20 = 45X = 45/5 = 9Step-by-step explanation:hope it is helpful |
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| 25. |
Using laws of exponents simplify and express in the exponential form |
| Answer» HEY MATE this is your answerStep-by-step explanation:if you are satisfied with my answer PLEASE mark me as brainlest answer | |
| 26. |
5.The locus of the point x = a cos theta, y= b sin theta |
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Answer» Step-by-step EXPLANATION:It is GIVEN that x=a(cosθ+sinθ) y=b(cosθ−sinθ) Now bx=ab(cosθ+sinθ) ...(i) ay=ab(cosθ−sinθ) ...(ii) HENCE, b 2 x 2 +a 2 y 2 =a 2 b 2 (cos 2 θ+sin 2 θ+2cosθsinθ+cos 2 θ+sin 2 θ−2cosθsinθ) =a 2 b 2 (2(cos 2 θ+sin 2 θ)) =2a 2 b 2 Hence, b 2 x 2 +a 2 y 2 =2a 2 b 2 Dividing the entire equation by a 2 b 2 GIVES us a 2 x 2 + b 2 y 2 =2 markme as brainlist plz |
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| 27. |
jika anda memutuskan untuk membuat 50 potong kue lapis legit dan harga 1 kg gula nya adalah Rp12.000 Berapakah uang yang harus anda keluarkan harus dikeluarkan untuk membeli gula |
| Answer» BRO what is this languageStep-by-step EXPLANATION:MARK me brainliset and LIKE my ANS | |
| 28. |
The area of a given triangle is 20 cm² and its base is 5 cm. What is its height? |
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Answer» hey MATE this is your answer Step-by-step EXPLANATION:if you are SATISFIED with my answer please MARK me as brainlest answer |
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| 29. |
Here are some of the fundamental postulates used in Geometry. 1. Two points determine exactly one line..2. Three noncollinear points are contained in at least one plane and three noncollinear points are con-tained in exactly one plan.3. If two distinct planes intersect, then their intersection is a line.4. If two points of a line are in plane, then the line is in the plane.5. There is one-to-one correspondence between the points of a line and the set of real numbers, such thatthe distance between any two points of the line is the absolute value of the difference between the cor-responding numbers.6. Given two points P and S on a line, a coordinate system van be chosen in such a way that the coordinateof Pis O and the coordinate of S is greater than 0.haber7. For every angle, there corresponds a unique real number r where 0 |
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Answer» Postulate 1: A line contains at least two POINTS. Postulate 2: A plane contains at least three NONCOLLINEAR points. Postulate 3: Through any two points, there is exactly one line. Postulate 4: Through any three noncollinear points, there is exactly one plane. Postulate 5: If two points lie in a plane, then the line joining them lies in that plane. Postulate 6: If two planes intersect, then their INTERSECTION is a line. Theorem 1: If two lines intersect, then they intersect in exactly one point. Theorem 2: If a point lies outside a line, then exactly one plane contains both the line and the point. Theorem 3: If two lines intersect, then exactly one plane contains both lines. Example 1: State the postulate or theorem you would use to justify the statement made about each figure. Figure 1 Illustrations of Postulates 1–6 and Theorems 1–3. (a) Through any three noncollinear points, there is exactly one plane (Postulate 4). (b) Through any two points, there is exactly one line (Postulate 3). (c) If two points lie in a plane, then the line joining them lies in that plane (Postulate 5). (d) If two planes intersect, then their intersection is a line (Postulate 6). (e) A line contains at least two points (Postulate 1). (f) If two lines intersect, then exactly one plane contains both lines (Theorem 3). (g) If a point lies outside a line, then exactly one plane contains both the line and the point (Theorem 2). (h) If two lines intersect, then they intersect in exactly one point (Theorem 1).Step-by-step explanation: |
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| 30. |
For computation of income tax which is the assessment year of financial year 01–04–2016 to 31–03–2017? |
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Answer» The ASSESSMENT year of Financial year is always the next year of mentioned financial year.So ANSWER is 1st April 2017 to 31ST March 2018.Follow and mark BRAINLIEST ❤❤❤❤❤❤❤❤❤ |
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| 31. |
A point moves such that its distance from Y-axis is half of its distance from the origin. The locus of the point is |
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Answer» A POINT MOVES such that its DISTANCE from Y-axis is half of its distance from the origin. The locus of THEPOINT is |
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| 32. |
Y/4-1/3=y/5+2/7solve the equation |
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Answer» -STEP EXPLANATION:hope it helps UPLEASE MARK me as brainliest |
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| 33. |
What is the output when x=3 * |
| Answer» STION is incomplete.Please PROVIDE US with the FULL DETAILS. | |
| 34. |
Answer this question please If u answer this u will get 100 points Really |
| Answer» OPTION (B) is the CORRECT ANSWER | |
| 35. |
2989 ka perfect square kya hi |
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Answer» A PERFECT SQUARE is a NUMBER that can be expressed as the PRODUCT of TWO equal integers.But, It has no product of two equal integers.So, It is not a perfect square |
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| 36. |
What is the output when x=-5 * |
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Answer» 10-5=5Step-by-step EXPLANATION:THICKER FLAGSHIP JERICHO |
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| 37. |
What is the output when x=-2 |
| Answer» REPLACE the \displaystyle xx in the function with each specified value.Because the input value is a number, 2, we can use algebra to simplify.⎧⎨⎩f(2)=22+3(2)−4=4+6−4=6 In this case, the input value is a letter so we cannot simplify the answer any further.\displaystyle f\left(a\right)={a}^{2}+3a - 4f(a)=a2 +3a−4With an input value of \displaystyle a+ha+h, we must use the distributive property.{f(a+h)=(a+h)2+3(a+h)−4=a2+2ah+h2+3a+3h−4 In this case, we apply the input values to the function more than once, and then perform algebraic operations on the RESULT. We ALREADY found that\displaystyle f\left(a+h\right)={a}^{2}+2ah+{h}^{2}+3a+3h - 4f(a+h)=a2 +2ah+h2 +3a+3h−4and we know that\displaystyle f\left(a\right)={a}^{2}+3a - 4f(a)=a2 +3a−4Now we combine the RESULTS and simplify.⎧⎪⎪⎪⎪⎪⎪⎪⎪⎪⎪⎨⎪⎪⎪⎪⎪⎪⎪⎪⎪⎪⎩⎧⎨⎩f(a+h)−f(a)h=(a2+2ah+h2+3a+3h−4)−(a2+3a−4)h⎧⎪⎪⎪⎨⎪⎪⎪⎩ =2ah+h2+3hh =h(2a+h+3)h{cc{ccFactor out h. =2a+h+3{cc{ccSimplify. | |
| 38. |
Amma vodi letter writing in telugu |
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Answer» The concept of agile supply chains was Introduced to transfer and apply the winning sas tegy of agil- Ity so that of supply chains (Harrison et al. 1999). It is a newly accepted unit of business. Agility in the context of supply chain management focuses on responsiveness" (Lee and Lou, 1999; Chr issa- pher and Twill, 2000). Exchange literature on agility presents it as a general concept, OFEN LINKED to manufacturing anly. A supply chain provides mare practical setting for assessing agile capabilities (Van Hoek et al, 2001), IL s unlikely thas any single organisation will be able to produce artifacts wkh correctly configured cusccnation and added value in satisfy a partkular emergent mar ket de mand. Agilky suggests cnoperatlen mn enhance competiveness with in organisations Several authors CLA im that it is difficult to estimate agilly direcly in the |
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| 39. |
A fish is 12 meters below the surface of the ocean. What is its elevation? |
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Answer» 12 m will be the ELEVATION of FISH if fish is 12 METERS below the surface of the ocean. ELEVATION is the HEIGHT of a point above SEA levelMark me as brainliest |
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| 40. |
20.Feroz borrowed Rs. 12,500 for 3 years from a bank, at the rate of 8% per annum. Rashmi borrowed the same sum from another bank for 4 years at the rate of 6% per annum. Who paid greater interest? Find the amount paid back by each of them. ANSWER AND GET BRAINLIEST |
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Answer» they both have paid same interest 3000.Step-by-step explanation:SI of feroz= 12500×3×8/100=3000si of RASHMI= 12500×6×4/100=3000Hope it will HELP you |
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| 41. |
(1) 9-3) (-6) (viii) (-18) (-5) (4)(ix) (1) (-2) (-3) 4 (x) (-3)*(-6)*(-2)*(41)A certain freezing process requires that the room temperature be lowered from 40the rate of 5°C every hour. What will be the room temperature 10 hours after the prebegins?In a class test containing 10 questions, 3' marks are awarded for every correct anand (-1) mark is for every incorrect answer and 'O' for questions not attempted.(1) Gopi gets 5 correct and 5 incorrect answers. What is his score?(1) Reshma sets 7 correct answers and 3 incorrect answers. What is her score?m) Rashmi gets 3 correct and 4 incorrect answers out of seven questions she attWhat is her score?A merchant on selling rice earns a profit of 10 perbag of basmati rice sold and a loss of 5 per bag ofnon-basmati rice. |
| Answer» WAIT I will SAY ANS OKNA | |
| 42. |
Given below are the length of 3 sides of a triangle. Which of these will form triangle?B.4cm, 5cm, 7cmC.3cm, 8cm, 9cm |
| Answer» B and C both from TRIANGLE | |
| 43. |
rex and John walked 13.24 kmm. on the second day ,they walked 12.45km.they walked 14.09km on the third day. how many kilometers did they walked in all? |
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Answer» In all they walked 39.78 kilometers. Step-by-step explanation:13.24+12.45+14.09 will GIVE you the RESULT, which is 39.78 kilometers. Tip: Don't forget your units! :) which is kilometers. HOPE this helps!MARK me BRAINLIEST!. |
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| 44. |
Please solve this i really need its answer |
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Answer» 627/625 in DECIMAL = 1.0032Step-by-step EXPLANATION:HOPE it will HELP you |
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| 45. |
I’m just giving you 50 points so the first comment gets it |
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Answer» vbjjwjjsjdhebsbdgdhbsxhshsbfbehshzyyxhdbdbxy uxudhdbfnfjfufu |
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| 46. |
11. The lengths of sides forming the right angle in a right angled triangle are 15 cm and 18 cm. What is the area of the triangle?12. In a parallelogram, the basevely. If another |
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Answer» 135cm²Step-by-step EXPLANATION:Area of the triangle= 1/2*B*h1/2*15*18 135cm² |
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| 47. |
which of these sets of angles will form a triangle?A.72°, 45°, 62°B.130°, 32°, 18°C.100°, 46°,34°D.58°, 27°, 68° |
| Answer» DONT KNOW at all | |
| 48. |
The function f(x) = RootIndex 3 StartRoot x EndRoot is reflected over the x-axis to create the graph of g(x) = Negative RootIndex 3 StartRoot x EndRoot. Which is the graph of g(x)? On a coordinate plane, a cube root function goes through (negative 2, negative 8), has an inflection point at (0, 0), and goes through (2, 8). On a coordinate plane, a cube root function goes through (negative 2, 8), has an inflection point at (0, 0), and goes through (2, negative 8). On a coordinate plane, a cube root function goes through (negative 8, 2), has an inflection point at (0, 0), and goes through (8, negative 2). On a coordinate plane, a cube root function goes through (negative 8, negative 2), has an inflection point at (0, 0), and goes thorugh (8, 2). |
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Answer» On a coordinate plane, a cube root function goes through (negative 8, 2), has an inflection POINT at (0, 0), and goes through (8, negative 2).Step-by-step explanation:The given function ISTHE function is reflected over the x-axis, this means the values in the range set CHANGE to its opposite, all positive elements change to negative, and all negative elements change to positive.This transformation is defined , that means we need to multiply the x-variable by -1.And it's equivalent to In the image, you can OBSERVE that the transformation we applied is an actual reflection over the x-axis. The blue curve represents the transformed function. |
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| 49. |
Write 32/ 5 as a mixed number. Give your answer in its simplest form. |
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| 50. |
16. Find three consecutive numbers such that if they are divided by 4, 7 and 11 respectively,the sum of the quotients will be 10.A. 17, 18, 19B. 20, 21, 22C. 15, 16, 17 D. 5, 26, 27 |
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Answer» BStep-by-step explanation:20/4 = 521/7 = 322/11 = 25+3+2=10 |
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