This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 19851. |
Why is my heart so much crying and even dying....... |
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Answer» I THINK your so UPSET or depressed by some thing you have hated or not WILLING to do |
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| 19852. |
How can we find classes if class mark & frequencies are given?Class mark - 325 & frequency - 25Class mark - 375 & frequency - 35 |
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Answer» Answer: ⇒ Classmark= 2 Lowerlimit+Upperlimit
⇒ Given CLASS INTERVAL is 50−60 ⇒ Lower LIMIT =50 and upper limit =60 ∴ Classmark= 2 50+60
= 2 110
=55 ∴ The class mark of class onterval 50−60 is 55. |
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| 19853. |
Send me 5 japanese paintings and 3 paintings made by vincent |
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Answer» HTTPS://learnodo-newtonic.com/van-gogh-famous-paintings |
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| 19854. |
(2x+5) passengers bought 50 Paisa ticket each. (3x-2) passengers bought 75 paisa ticket each. Number of passengers = 48PLEASE ANSWER FAST IT'S URGENT.......... |
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Answer» Answer: x=9 Step-by-step EXPLANATION: ATQ (2x+5)+(3x-2)=48 2x+5+3x-2=48 2x+3x+5-2=48 5x+3=48 5x=48-3 5x=45 x=45÷5 x=9 Total money = 50(2x+5) + 75(3x-2) =50[(2×9)+5] +75[(3×9)-2] =50(18+5) + 75(27-2) =50(23) + 75(25) =1150 + 1800 =2950 paise =29.50 rupees |
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| 19855. |
Write the following rational numbers in standard form 1) -22/-77 |
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Answer» -22/-77 =-2/-7 = 2/7 mark as BRAINLIST |
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| 19856. |
if the total number of relations that can be defined from a set A to Set B is 256 if n(A) =2 n(B)= ? |
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Answer» Answer: Counting RELATIONS. Since any subset of A × B is a relation from A to B, it follows that if A and B are finite SETS then the number of relations from A to B is 2|A×B| = 2|A|·|B|. ONE way to SEE this is as the number of subsets of A × B. |
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| 19857. |
A pole 14 metre high Casts a shadow of 10 at the same time. What will be the height of a tree the length of shadow is 7 question from Rs Aggarwal class 8 12c. |
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| 19858. |
Radius of a circle is 6 cm.Find the area of a circle |
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Answer» AREA of Circle=π×radius×radius =π×6×6=36π This is the BEST POSSIBLE answer Hope you have understood Mark it as |
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| 19859. |
Show that the two tangents drawn to theparabola y2 = 24x from the point (-6.9) areat the right angle. |
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Answer» MARK me as brainliest follow me on BRAINLY PLS pls pls pls pls pls |
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| 19860. |
Q29. Name the quadrilateral obtained by joining mid-points of the sides of any quadrilateral ABCD. |
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Answer» the quadrilateral OBTAINED by joining MIDPOINTS of the sides of any quadrilateral ABCD is RECTANGLE or SQUARE |
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| 19862. |
Four poles are stuck into the square garden of side 30 m at the four corners. A rope fence is to be put around the poles. What length of rope will be required if 2m is required for tying the each knot? |
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Answer» Answer: TOTAL rope= 120+8=128m Step-by-step explanation: PERIMETER of rope required= 4×30= 120m Extra rope for tying= 4×2=8m Hope it HELPS! PLEASE mark as brainliest. Good luck for exams. |
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| 19863. |
1500-20002000-2500B)1)Solve the following equations. (any two)Sachin invested some amount in National Saving Certificates in a specific way. In the first year heinvested Rs. 4000, in the second year Rs. 6000 in the third year Rs. 8,000 and so on for 12 years. Findthe total amount he invested in 12 years.If the sum of the roots of quadratic equation ax2 + bx+c=0 is equal to the sum of the squares of theirreciprocals, then prove that 2ca?=bc2+ab2 |
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Answer» Answer: |
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| 19864. |
Value of APon doll charisthe AP.is-g75 Out -and ani |
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Answer» Step-by-step EXPLANATION: |
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| 19865. |
Plot the points (2,3), (-2,3), (-2,-3), (2, -3) on graph sheet. Join these points. Namethe figure.Also find area of figure. |
Answer» SQUAREStep-by-step EXPLANATION: is formed by joining these points on the GRAPH |
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| 19866. |
draw the more than type of from the below data more than 50 more than 55 more than 60 more than 65 more than 70 more than 75 and their frequencies are 28 ,12, 24, 38, 46 |
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Answer» hiiiiiiiiiiiiiiiiiiiiiiiiii |
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| 19867. |
Jordan invests £2400 into his bank account.He receives 2.5% per year simple interest. How much will Jordan have after 6 years? |
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Answer» Step-by-step EXPLANATION: |
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| 19868. |
There are 16 km in 10 miles write a proportion you can use to find the number x of kilometres in 150 miles |
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Answer» |
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| 19869. |
What should be added to x ²+ xy + Y ² to obtained 2 x ² + 3xy |
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| 19870. |
Ten studentsare A to J are sitting in a row facing west.B and F are not sitting on either of the edgesG is sitting left of D and H is sitting to the right of J. There are four persons between E and A.I is the north of B and F is the south of D.J is between A and D and G is in E and F.There are two persons between H and C.who is sitting at the seventh place counting from left?(a) H(b) C(c) J(d) Either H or C. Who among the following is definitely sitting at one of the ends?(a) C(b) H(c) E(d) Cannot be determined20. Who are immediate neighbours of I?(a) BC(b) BH(c) AH(d) Cannot determined21. Who is sitting second left of D?(a) G(b) F(c) E(d) JIf G and A interchange their positions, then who become the immediate neighbours of E?(a) G and F(b) Only F (c) Only A(d) J and H |
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Answer» Answer: 1. a 2. b Step-by-step EXPLANATION: |
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| 19871. |
Find the perimeter of the triangle whose vertices have the coordinates 3,10 5,2 4,12 |
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Answer» Step-by-step explanation: perimeter of triangle = sum of all side Perimeter of ABC = AB + BC + CA = 4cm + 5cm + 1cm = 10 cm |
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| 19872. |
If (2,0) js a solution of the linear equation et2x+3y =k, then the value of kis =7 |
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| 19873. |
9) A large number of shipe |
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Answer» what is this jdjrjdjeejdsj |
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| 19874. |
The 1st 2nd 4th term position is 6 10 and 15 find its 3rd position |
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| 19875. |
Two numbers are in the ratio 2:3. if 5 is added to each number, the new ratio becomes 5:7. find the numbers |
Answer» ANSWER:LET numbers be = x, y Equation (i): x/y = 2/3 => x = 2y/3Equation (ii): x+5/y+5 = 5/7 => 7(2y/3) + 35 = 5y + 25 => 14y + 105 = 15y + 75 => y = 105 - 75 => y = 30x = 2y/3 = 2 × 30/3 = 2 × 10 x = 20_______________ |
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| 19876. |
Solve it............. |
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Answer» as PROVED in IMAGE that bac=90-1/2a then boc=90-1/2*70 boc=90-35 boc=55 DEGREE |
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| 19877. |
10. The volume of a cube is 1000 cubic cm. Find its total surface area.? |
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Answer» Answer: We KNOW that, VOLUME of cube=a^3=1000 cubic cm a=10 cm Total SURFACE area of Cube=6a^2=6×(10)^2 =6×10×10=600 SQ cm This is the best possible answer Hope you have understood Please mark it as |
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| 19878. |
1.Construct a right triangle DEF in which hypotenuse DF =5 cm and side DE = 4 cm. Name the vertex atwhich the right angle is formed.9. Construct an isosceles right-angled triangle ABC with angle C = 90° and AC = 5 cm.please solve with full solution solve all 2 questions |
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Answer» HELLO mate here's your AnsWer for your Question is hello mate here's your AnsWer for your Question isfor 1 right ANGLE is formed at angle E. hello mate here's your AnsWer for your Question isfor 1 right angle is formed at angle E.other answer I. am giving with pictures. hello mate here's your AnsWer for your Question isfor 1 right angle is formed at angle E.other answer I. am giving with pictures.by the way, SORRY I mistakenly WROTE angle C inside triangle hello mate here's your AnsWer for your Question isfor 1 right angle is formed at angle E.other answer I. am giving with pictures.by the way, sorry I mistakenly wrote angle C inside trianglebut hello mate here's your AnsWer for your Question isfor 1 right angle is formed at angle E.other answer I. am giving with pictures.by the way, sorry I mistakenly wrote angle C inside trianglebut If you like it Mark this as BRAINLIEST Answer hello mate here's your AnsWer for your Question isfor 1 right angle is formed at angle E.other answer I. am giving with pictures.by the way, sorry I mistakenly wrote angle C inside trianglebut If you like it Mark this as brainliest Answerthank you |
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| 19879. |
3 consecutive numbers are taken in increasing order and multiply by 3, 4, 5 respectively, sum up to 38. Find the sum of original numbers.PLEASE ANSWER FAST IT'S URGENT............. |
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Answer» Answer:Three consecutive INTEGERS are 7,8 and 9 Solution: Let the numbers are x, x+1 and x+2 (Since these are consecutive integers) they are TAKEN in INCREASING order and multiplied by 2,3 and 4 respectively So x BECOMES 2x (x+1) becomes 3(x+1) (x+2) becomes 4(x+2) they add up to 74,so ATQ So, Integers are 7,8,9 Verification: Hence the calculate integers are correct. Hope it helps you. Step-by-step explanation: MRK AS BRAINLIST |
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| 19880. |
Subtract 4pq -5 q² -3p² from 5p²+3q²-pq |
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Answer» Hey mate here is your ANSWER in Photo.. PLZE give me FIRST BRAINLIEST TAG pls pls pls pls...... |
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| 19881. |
The sides of a triangle are in the ratio 2:3:4. the longest side is 20 cm more than the shortest side. calculate the length of all three sides. |
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Answer» Answer. LET the SIDES of the TRIANGLE be AB, BC and AC AB =2x BC= 3x AC =4x AC = 20 + AB =20 + 4x AB^2+BC^2=AC^2 2x^2 + 3x^2 = (20+4x)^2 =20^2 +2×20×4x +4x^2 + 4x^2 |
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| 19882. |
If roots of x+ kx + 3 = 0 are equal, then value of 'k' |
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Answer» K= -4 Step-by-step explanation: x+kx+3=0 Since, it has EQUAL roots, x=1, Hence, 1+k×1+3=0 1+k+3=0 4+k=0 Therefore , k= -4 Glad to HELP |
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| 19883. |
4. In AABC, |
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Answer» in TRIANGLE UM of ANGLE is 180 Step-by-step explanation: 180-100=80 then answer is AC |
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| 19884. |
What number when increased by 48%is 740 |
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Answer» HELLO MATE here's your ANSWER for your QUESTION is 3,552 is the NUMBER |
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| 19886. |
What per cent of 1 day is 36 mins |
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Answer» Answer: 2.5% Step-by-step explanation: 1DAY = 24hr 1hr = 60MINS 1day =24multiply by 60 = 1440 36/1440multiply by 100 =2.5% |
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| 19887. |
Cauchy theorem proof |
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Answer» Answer: Step-by-step explanation: PROOF OF CAUCHY’S THEOREM KEITH CONRAD The converse of Lagrange’s theorem is false in general: if G is a finite group and d | |G| then G doesn’t have to contain a subgroup of order d. (For example,|A4| = 12 and A4 has no subgroup of order 6). We will show the converse is true when d is prime. This is Cauchy’s theorem. Theorem. (Cauchy 1845) Let G be a finite group and p be a prime factor of |G|. Then G contains an element of order p. Equivalently, G contains a subgroup of order p. The equivalence of the existence of an element of order p and a subgroup of order p is easy: an element of order p generates a subgroup of order p, while conversely any nonidentity element of a subgroup of order p has order p because p is prime. Before treating Cauchy’s theorem, let’s SEE that the special case for p = 2 can be proved in a simple WAY. If |G| is even, consider the set of pairs {g, g−1}, where g 6= g −1 . This takes into account an even number of elements of G. Those g’s that are not part of such a pair are the ONES satisfying g = g −1 , i.e., g 2 = e. Therefore if we count |G| mod 2, we can ignore the pairs {g, g−1} where g 6= g −1 and we obtain |G| ≡ |{g ∈ G : g 2 = e}| mod 2. One solution to g 2 = e is e. If it were the only solution, then |G| ≡ 1 mod 2, which is false. Therefore some g0 6= e satisfies g 2 0 = e, which gives us an element of order 2. Now we prove Cauchy’s theorem. Proof. We will use induction on |G|. 1 Let n = |G|. Since p | n, n ≥ p. The base case is n = p. When |G| = p, any nonidentity element of G has order p because p is prime. Now suppose n > p, p | n, and the theorem is true for all groups having order less than n that is divisible by p. We will treat separately abelian G (using homomorphisms) and nonabelian G (using conjugacy classes). Case 1: G is abelian. Assume no element of G has order p and we will get a contradiction. No element has order divisible by p: if g ∈ G has order r and p | r then g r/p would have order p. Let G = {g1, g2, . . . , gn} and let gi have order mi , so each mi is not divisible by p. Let m be the least common multiple of the mi ’s, so m is not divisible by p and g m i = e for all i. Because G is abelian, the function f : (Z/(m))n → G given by f(a1, . . . , an) = g a1 1 · · · g an n is a homomorphism: 2 f(a1, . . . , an)f(b1, . . . , bn) = f(a1 + b1, . . . , an + bn). That is, g a1 1 · · · g an n g b1 1 · · · g bn n = g a1 1 g b1 1 · · · g an n g bn n = g a1+b1 1 · · · g an+bn n 1Proving a theorem on groups by induction on the order of the group is a very fruitful idea in group theory. 2This function is well-defined because g m i = e for all i, so g a+mk i = g a i for any k ∈ Z. 1 2 KEITH CONRAD from COMMUTATIVITY of the gi ’s. This homomorphism is surjective (each element of G is a gi , and if ai = 1 and other aj ’s are 0 then f(a1, . . . , an) = gi), so by the first isomorphism theorem (Z/(m))n/ ker f ∼= G. Therefore |G| = |(Z/(m))n | | ker f| = mn | ker f| , so |G|| ker f| = mn . Thus |G| is a factor of mn , but p divides |G| and mn is not divisible by p, so we have a contradiction. Case 2: G is nonabelian. Assume no element of G has order p and we will get a contradiction. In every proper subgroup H of G there is no element of order p (H may be abelian or nonabelian), so by induction no proper subgroup of G has order divisible by p. For each proper subgroup H, |G| = |H|[G : H] and |H| is not divisible by p while |G| is divisible by p, so p | [G : H] for every proper subgroup H of G. Since G is nonabelian it has some conjugacy classes with size greater than 1. Let these be represented by g1, g2, . . . , gk. Conjugacy classes in G of size 1 are the elements in Z(G). Since the conjugacy classes in G form a partition of G, computing |G| by adding the sizes of its conjugacy classes implies |
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| 19888. |
Mr. Britto deposits a certain sum of money each month in a recurring Deposit Account of a bank.If the rate of interest is of 8% per annum and Mr. Britto gets 8088 ruppes from the bank after 3 years, find the value of his monthly instalment. please give answer with step to step |
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Answer» Check the attachment. In the sum i have not done it SEPARATELY like first finding INTEREST n then maturitu VALUE. i have DIRECTLY substituted in maturity value so that it makes the sum easier & small. |
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| 19889. |
If the angles of a quadrilateral are (x-15 degree);x degree,(x+20 degree) and (2x+5 degree),find the smallest angle of quadrilateral. |
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Answer» Answer: 55 Step-by-step EXPLANATION: Sum of ANGLES in QUADRILATERAL is 360 so, The smallest ANGLE is |
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| 19890. |
In a exam of 75 marks .ram got 60%of marks find Radha marks? |
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Answer» Step-by-step EXPLANATION: very good RAM, u not studied WELL and QUESTION is incomplete |
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| 19892. |
In A ABC, if a= 2, b = 3 and sin A ==, thenZB= |
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| 19893. |
-Express 0.47 in the formwhere p and q are integers and q=0. |
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Answer» |
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| 19894. |
Along a path, 98 conical pillars at a distance of3 m are constructed. Each pillar has base radiusof 18 cm and height 24 cm. Find the total cost ofpainting these pillars in tricolours at the rate of150 per square meter. |
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| 19895. |
Let a person invest a fixed sum at the end of each month in an account paying interest 12%per year compounded monthly. It the future value of this annuity after the 12th payment is Rs 55,000 then the amount invested every month is? |
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Answer» Given : The rate of interest = 12% compounded monthly Future value of amount = Rs 55,000 Number of payments = 12 To Find : The Amount invested each month Solution : Future value = PRESENT value × Or, Rs 55,000 = P × Or, Rs 55,000 = P × Or, Rs 55,000 = P × 1.126 ∴ P = i.e Present value = P = Rs 48845.4 Thus, Amount invested every month = = Rs 4070.45 Hence, The Amount invested invested by person every month is Rs 4070.45 ANSWER |
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| 19896. |
The co-ordinate of origin are _____the vertical lines is called________ |
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Answer» ANSWER is , (0,0) and Y AXIS |
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| 19897. |
the floor of a room with dimensions 5 m and 3 m is to be covered with square tiles. If each square tile is of side 25 cm. Find the number of tiles required. |
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Answer» Answer: Sides of the FLOOR = 5M and 3 cm ( length and BREADTH) = 500cm and 300cm [ 1m = 100cm] Area of the floor = lb = 500 × 300 = 150000cm². Square tile : Side = 25cm ∴ Area of a tile= 25 × 25 = 625cm². ∴No. of tiles required = Area of the floor ÷ Area of a tile = 150000 ÷ 625 =240. ∴ 240 square tiles are required to cover the room. PLEASE MARK ME AS BRAINLIEST |
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| 19898. |
व्हाट इज द एरिया ऑफ़ रोंबस |
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Answer» area of a rhombus= 1/2 × d1 × D2 where d1 and D2 are the DIAGONALS of the rhombus |
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| 19899. |
(c) 109e line passing through the pointsA (4,2. 1) and B (2, -1,3) is@ |
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Answer» KINDLY give an APPROPRIATE question,with complete information,? |
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| 19900. |
3. If two angles are complement of each other then each angle isa) An acute angle b) an obtuse anglec) a right angle d) a reflex angle |
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Answer» Step-by-step EXPLANATION: |
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