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1701.

Explain ex-1.1clearly

Answer»
1702.

Show that square of any positive integer is in the form of 4q or 4q+1

Answer» Very easy
1703.

5q,5q+1 or 5q+4

Answer» What to do
1704.

find hcf225&135

Answer» 45
1705.

Prove that 1/root 2 is irrational

Answer» Koi bhi maths ki book khol le sub main ye sum milega
1706.

Prove that "Sum of two irrational numbers is a rational number "

Answer» Let R and I are rational number and irrational number respectively.Assume that sum of R and I is a rational number and equal to PSo\xa0R + I =Por I =P - R......., (1)As P and R both are rational number so P - R is also a rational number.Hence from (1) I is a rational numberBut this contradict that\xa0I is an irrational number.This contradiction has come because we assumed that R+ I is a\xa0rational number.Therefore the sum of irrational number and rational number is always an irrational number.
1707.

X+2x+1=0

Answer» X= -1/3
1708.

Do you like formala

Answer»
1709.

prove that n³-n is divisible by 6 and n is any postive intergers

Answer» n3\xa0- n = n (n2\xa0- 1) = n (n - 1) (n + 1)\xa0Whenever a number is divided by 3, the remainder obtained is either 0 or 1 or 2.∴ n = 3p or 3p + 1 or 3p + 2, where p is some integer.If n = 3p, then n is divisible by 3.If n = 3p + 1, then n – 1 = 3p + 1 –1 = 3p is divisible by 3.If n = 3p + 2, then n + 1 = 3p + 2 + 1 = 3p + 3 = 3(p + 1) is divisible by 3.So, we can say that one of the numbers among n, n – 1 and n + 1 is always divisible by 3.⇒ n (n – 1) (n + 1) is divisible by 3.\xa0Similarly, whenever a number is divided by 2, the remainder obtained is 0 or 1.∴ n = 2q or 2q + 1, where q is some integer.If n = 2q, then n is divisible by 2.If n = 2q + 1, then n – 1 = 2q + 1 – 1 = 2q is divisible by 2 and n + 1 = 2q + 1 + 1 = 2q + 2 = 2 (q + 1) is divisible by 2.So, we can say that one of the numbers among n, n – 1 and n + 1 is always divisible by 2.⇒ n (n – 1) (n + 1) is divisible by 2.Since, n (n – 1) (n + 1) is divisible by 2 and 3.∴ n (n-1) (n+1) = n3\xa0- n is divisible by 6.( If a number is divisible by both 2 and 3 , then it is divisible by 6)\xa0
1710.

What is the syllabus for IX and X ?

Answer» Whole book
1711.

All formula in mansuratio

Answer»
1712.

Maths class 10 paper hoga

Answer» Nhi
No
1713.

Solve for x and y ax +by =3ab & a^2x + b^2y = a+b

Answer»
1714.

First chapter which will be studied in 11 in mathematics

Answer»
1715.

Result declaration kab hai.

Answer» Sorry it was for the upper ques
From 16th of april . u don\'t have got the time table ?
Depend on CBSE
1716.

Natural numbers

Answer» All positive integers are known as natural no. Example- 1,2,5,4,5 etc
1717.

If the zeroes of polynomial x^2-5x+k are the resiprocal of each other, find the value of k???

Answer»
1718.

find the HCF of 196 and 38220 in detail

Answer» 38220=196×195+0so H.C.F.(196,38220) is196because divisor at this stage is196
1719.

Use Euclid division Lamba to find HCF of 870 and 225

Answer» 225 is hcf ?
Let us take, a=870,b=225 870=225×3+195Now take, a=225,b=195 225=195×1+30Now take, a=195,b=30 195=30×6+15Now take, a=30,b=15 30=15×2+0 So, (HCF of 870 & 225)is 15 by Euclid division lamba
1720.

Highest common factor of 6 and 8

Answer» 2 is the HCF of 6 & 8.
1721.

It is very good did by CBSE by applying annual system .......

Answer»
1722.

Is it hard to take commerce with maths in 11 class

Answer» Depend on u
1723.

Find zeroes of polynomial x2+1/6x+2, verify relationship between zeroes of above polynomial

Answer»
1724.

baata 3456.7 +e235 kya hota hai

Answer» btate ni kiya bigadh lega
1725.

5+4

Answer» 5+4=4+5
9
9
9
9
9 .e sala cup namde
9
1726.

932>213

Answer» Yes
1727.

38220>196 find the hcf

Answer» By euclid lemma the hcf of 38220 ,196 is 196.A=bq+r
1728.

Solve the following systems of equations:-√2x - √3y = 0√3x - √8y = 0

Answer»
1729.

√Ab=√a√b

Answer»
1730.

Ex-3.4 Q1

Answer»
1731.

Uvb

Answer»
1732.

2x+3y+5=03x-2y-12=0

Answer» What we have to find here?
What exactly u want to know??
Can u please justify ur question
1733.

Show that n square- 1 divisible by 8 if n is positive odd integer

Answer»
1734.

Algorithm

Answer»
1735.

What are imaginary numbers

Answer» √-2
1736.

What is 10×7

Answer» 70
1737.

If 15 tan square Φ + 4sec square Φ=23, then find the value of(sec Φ + cosecΦ)square -sin square Φ.

Answer»
1738.

Find the number nearest to 110000 But greater than100000 which is exactly divisible by each 8,15,21

Answer» L.C.M of 8, 15 and 21.8 = 2 {tex}\\times{/tex}\xa02 {tex}\\times{/tex}\xa0215 = 3 {tex}\\times{/tex}\xa0521 = 3 {tex}\\times{/tex}\xa07L.C.M of 8, 15 and 21 = 23{tex}\\times{/tex}\xa03 {tex}\\times{/tex}\xa05 {tex}\\times{/tex}\xa071= 840If we divide 110000 by 840, we will find out that it is not exactly divisible and we get 800 as remainder.Thus the number nearest to 110000 but greater than 100000 which is exactly divisible by 840 and also divisible by 8, 15 and 21 is = 110000 - 840 = 109200Hence 109200 is exactly divisible by 8, 15 and 21.
1739.

Relationship between x and y if (1,2) (7,0) and (x,y) are colliner?

Answer» 2X+6Y=13
1740.

1,12,18,25,?,52

Answer»
1741.

Find the coordinate of the poibt on y-axis whuch is nearest to the point

Answer» The point on y-axis that is nearest to the point(-2,5) is (0,5).
1742.

1÷sinA=

Answer» Cosec A
1743.

In figure ab=5 3cm,dc=4cm and bd=3cm .find.α

Answer»
1744.

What is transportation

Answer» Transportation is the movement of humans, animals and goods from one location to another.
1745.

What is AP mean

Answer» arithmetic progression
1746.

Chapter AP exercise 5.4 question number 3

Answer» Check NCERT Solutions here :\xa0https://mycbseguide.com/ncert-solutions.html
1747.

What is cirlce

Answer» A circle is a simple closed shape. It is the set of all points in a plane that are at a given distance from a given point, the centre, equivalently it is the curve traced out by a point that moves so that its distance from a given point is constant.
1748.

Date sheet of class 10th 2018 examinations

Answer» Check datesheet of examination here :\xa0https://mycbseguide.com/cbse-datesheet.html
1749.

If 4m+8,2m²+3m+6 & 3m² + 4m +4 are 3 concecutive terms of an AP. Find m.

Answer» First term = 4m+8Second term =\xa0{tex}2m^2+3m+6{/tex}Third term =\xa0{tex}3m^2+4m+4{/tex}Common Difference d = second term - first termd =\xa0{tex}(2m^2+3m+6) - (4m+8){/tex}d =\xa0{tex}2m^2-m-2{/tex}Common Difference = third term - second term\xa0d =\xa0{tex}(3m^2+4m+4)-(2m^2+3m+6){/tex}d =\xa0{tex}m^2+m-2{/tex}So,\xa0{tex}2m^2-m-2 = m^2+m-2{/tex}{tex}m^2-2m=0{/tex}m(m-2)= 0This gives m= 0 and m-2=0m=0 or m=2\xa0
1750.

2/2

Answer» The answer is 1.