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  • 1 answers

Sia ? 4 years, 11 months ago

Add all the frequencies first: 5 + 9 + 17 + 28 + 24 + 10 + 7 = 100 Divide the frequency total by 2 to find median:
100 ÷ 2 = 50th data
Calculate where the 50th number stands
5 + 9 + 17 + 28 = 59
So, this means the 50th person is in the geoup where frequency is 28
So, median = 160-170

  • 5 answers

Shikha Bharti 5 years ago

Sin A = p/h

Somesh Smruti 5 years ago

Sin theta = perpendicular/ hypotenuse or p/h

Jeeya Surana 5 years ago

Sin thetha=opp/hyp
Sin theta=opposite/hypotenuse

Account Deleted 5 years ago

p\h
  • 2 answers

Nishika Sharma 5 years ago

5*7*11*13

Nishika Sharma 5 years ago

5*7*11*13
  • 5 answers

Mallika Mondal 5 years ago

Danish Ali you answer is right

Mallika Mondal 5 years ago

Noo

Mallika Mondal 5 years ago

A (-2,3) B (5,4) so, = root (-2-5)square + (3-4)square root 49+1 =root ka 50 ans

Anjali Kumari 5 years ago

I am confuse for this answer 3 line equation

Danish Ali 5 years ago

Correct option is A (2,0) AC=BC (Equidistance) AC2=BC2 (x−5)2+(0−4)2=(x+2)2+(0−3)2 x2−10x+25+16=x2+4+4x+9 −14x+41−13=0 −14x+28=0 =14x=−28 x=28/14x=2​
  • 2 answers

Somesh Smruti 5 years ago

The longest rod is the diagonal of the room which is calculated as √(l^2+b^2+h^2) Convert all the values in cm Which is like L=825cm B=675 cm H=450cm Diagonal= √1338750cm^2=1157 cm

Khushi 5 years ago

Using prime factorization: 825 = 3×52×11 675 = 33×52 450 = 2×32×52 From the above, HCF = 3×52 = 75 Hence, the longest rod which can measure the three dimensions of the room exactly will be 75 cm long.
  • 2 answers

Palak ? 5 years ago

25cm is correct answer

Sundaram Katare 5 years ago

Ac = 25 cm We can find it by Pythagoras theorem.
  • 5 answers

Ananya Dogra 5 years ago

Ni hua hai delete maths main sab padhna hai bhai

Yash Bansal 5 years ago

Isme se 1 number ka fas sakta he bhai toh thoda bhut padke jaaye ok dear ?
Ha bhai delete hai??

Oav Papadahandi 5 years ago

Delete ho geya h yrr?

Shreya Gupta 5 years ago

Yes it is
  • 2 answers

N . 5 years ago

CS

Shreya Gupta 5 years ago

Cs will have highest Atomic radius because while going down in a group number of shells increases due to which atomic radius also increases
  • 4 answers

Babita Mohanta 5 years ago

12

Kanak Chauhan 5 years ago

Term be 12 , -53/4 ..

Shiva Gowri 5 years ago

12

Ayush Sharma 5 years ago

S=n/2(2a+(n-1) d) 636n=n/2(2*9+(n-1) 8) 318n=n(18+8n-8) 318n=n(10+8n) 318n=10n+8n^2 318n-10n=8n^2
  • 5 answers

Ankita Sharma 5 years ago

65

Shushant Singh 5 years ago

Answer is 65term

Mitali Masare 5 years ago

65th term

Mitali Masare 5 years ago

Ans b= 65

Ishika Goyal 5 years ago

a=3 d=15-3=12 Let the term of the ap be añ añ=a54+132 a+(n-1)d=a+53d+132 Putting the values 3+(n-1)12=3+53*12+132 3+12n-12=3+636+132 12n-9=3+768 12n-9=771 12n=771+9 12n=780 n=780/12 n=65
  • 1 answers

Kanak Chauhan 5 years ago

The nature of the roots be real and distinct.. and roots be 2 , 1/2 ..
  • 2 answers

Sakshi Sharma 5 years ago

The volume of cone is 1/3 of volume of cylinder. So ryt answer is 100m

Arkan Khan - A 5 years ago

The volume of a cylinder is 300 m then the volume of a cone having the same radius and height as that of the cylinder is : A 900 m
  • 4 answers

Aditi Kumari 5 years ago

Real no.is a value that represents on a number line. Denoted by symbol'R'. Real no. Include all number such as····· natural no.»1️⃣,2️⃣,3️⃣,4️⃣,5️⃣,6️⃣............ Whole no.»0️⃣,1️⃣,2️⃣,3️⃣........... Rational no.»p/q wher q✖️equal to 0️⃣ Irrational no.»+ve–1️⃣,2️⃣,3️⃣,4️⃣......... -ve– -1️⃣,-2️⃣,-3️⃣,-4️⃣...... Or all types of no.

Nidhi Kumari 5 years ago

Family of rational and irrational is known as real no.

Arkan Khan - A 5 years ago

In mathematics, a real number is a value of a continuous quantity that can represent a distance along a line (or alternatively, a quantity that can be represented as an infinite decimal expansion). The adjective real in this context was introduced in the 17th century by René Descartes, who distinguished between real and imaginary roots of polynomials. The real numbers include all the rational numbers, such as the integer −5 and the fraction 4/3, and all the irrational numbers, such as √2 (1.41421356..., the square root of 2, an irrational algebraic number). Included within the irrationals are the real transcendental numbers, such as π (3.14159265...).[1] In addition to measuring distance, real numbers can be used to measure quantities such as time, mass, energy, velocity, and many more. The set of real numbers is denoted using the symbol R or {\displaystyle \mathbb {R} }\mathbb {R} [2][3] and is sometimes called "the reals".[4] A symbol for the set of real numbers Real numbers can be thought of as points on an infinitely long line called the number line or real line, where the points corresponding to integers are equally spaced. Any real number can be determined by a possibly infinite decimal representation, such as that of 8.632, where each consecutive digit is measured in units one-tenth the size of the previous one. The real line can be thought of as a part of the complex plane, and the real numbers can be thought of as a part of the complex numbers. Real numbers can be thought of as points on an infinitely long number line These descriptions of the real numbers are not sufficiently rigorous by the modern standards of pure mathematics. The discovery of a suitably rigorous definition of the real numbers—indeed, the realization that a better definition was needed—was one of the most important developments of 19th-century mathematics. The current standard axiomatic definition is that real numbers form the unique Dedekind-complete ordered field ({\displaystyle \mathbb {R} }\mathbb {R} ; + ; · ; <), up to an isomorphism,[a] whereas popular constructive definitions of real numbers include declaring them as equivalence classes of Cauchy sequences (of rational numbers), Dedekind cuts, or infinite decimal representations, together with precise interpretations for the arithmetic operations and the order relation. All these definitions satisfy the axiomatic definition and are thus equivalent. The set of all real numbers is uncountable, in the sense that while both the set of all natural numbers and the set of all real numbers are infinite sets, there can be no one-to-one function from the real numbers to the natural numbers. In fact, the cardinality of the set of all real numbers, denoted by {\displaystyle {\mathfrak {c}}}{\mathfrak {c}} and called the cardinality of the continuum,[2] is strictly greater than the cardinality of the set of all natural numbers (denoted {\displaystyle \aleph _{0}}\aleph _{0}, 'aleph-naught'[2]). The statement that there is no subset of the reals with cardinality strictly greater than {\displaystyle \aleph _{0}}\aleph _{0} and strictly smaller than {\displaystyle {\mathfrak {c}}}{\mathfrak {c}} is known as the continuum hypothesis (CH). It is known to be neither provable nor refutable using the axioms of Zermelo–Fraenkel set theory including the axiom of choice (ZFC)—the standard foundation of modern mathematics. In fact, some models of ZFC satisfy CH, while others violate it.

Arjun Choudhari 5 years ago

Real Numbers Definition Real numbers can be defined as the union of both the rational and irrational numbers. They can be both positive or negative and are denoted by the symbol “R”. All the natural numbers, decimals and fractions come under this category.
  • 1 answers

Priya Dharshini 5 years ago

x/3 + y/4=6 Taking LCM 4x + 3y = 72........(1) x/3 + y/4 = 6 Taking LCM 1x + 3y= 36.......(2) By elimination method. 4x + 3y = 72 - - - 1x + 3y = 36 --------------------- 3x= 36 X= 12 From eqn 2 3y = 36-12 Y = 8 Apply x and you value •3y-2x = 24-24=0 •x/y + 1/2 = 12/8 + 1/2 = 12/8+4/8 = 16/8 = 2
  • 2 answers

Anurag Gupta 5 years ago

Lets assume that : √3 + √4 is rational. √3 + √4 = r , where r is rational Squaring both sides , we get [√3 + √4 ]² = r² 3 + 2√12 + 4 = r² 7 + 2√12 = r² 2√12 = r² - 6 √12 = [ r² - 6] / 2 R.H.S is purely rational , whereas , L.H.S is irrational. This is a contradiction. This means that our assumption was wrong. Hence , √3 + √4 is irrational.

Nikhil Mittal 5 years ago

r  Prove root3 + root4 is an irrational no. Mathematics     1 Answers  Ramkishore Pingle Grade 10  Lets assume that : √3 + √4 is rational. √3 + √4 = r , where r is rational Squaring both sides , we get [√3 + √4 ]² = r² 3 + 2√12 + 4 = r² 7 + 2√12 = r² 2√12 = r² - 6 √12 = [ r² - 6] / 2 R.H.S is purely rational , whereas , L.H.S is irrational. This is a contradiction. This means that our assumption was wrong. Hence , √3 + √4 is irrational
  • 1 answers

Mitali Masare 5 years ago

Ya I have
  • 1 answers

Astrid Babe 5 years ago

16x^2-3=10x^2-6x+25x-15 16x^2-3-10x^2+15=19x 6x^2+12-19x=0 6x^2-19x+12=0 It is in ax^2+bx+c=0 form Therefore it is a quadratic equation Hope this is helpful for you ?? Thank u ??
  • 2 answers

Itachi Uchiha ? 5 years ago

Go to youtube and search for shobhi nirwan trigonometry .........they twach us all subject........they are too good

I M Unknown 5 years ago

With the help of google
  • 4 answers

Sumit Pandey 5 years ago

X+y=1 X+y-1=0...... Eq.1 X+y=-5 X+y+5=0.........Eq.2 From eq.1 and eq.2 we have: a1=X b1=y. c1=-1 a1=X. b1=y. c2=5 a1/a2 =X/X =1 b1/b2=y/y=1 c1/c2=-1/5 Therefore the following equation has no solution as a1/a2=b1/b2but not equal to c1/c2
Well find value of x by solving eq 1 and than use substitution method and put the value of x into eq 2 x+y=-5 than u get the value of y after that put the value of y into the eq 3 x=1-y u get value of x

Tanvi @1201 5 years ago

No solution

Kanak Vishnoi 5 years ago

X+y=1

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