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12051.

The product of hcf and lcm of two number is 119.Find the two number.

Answer»
12052.

1/x-2+2/x-2=6/x

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12053.

My question is to find median

Answer» M = l + (n upon 2 - cf) upon f × h
12054.

explain euclids divison lemma

Answer» Euclid division lemma method is based on formula of Dividend = Divisor × Quotient + Remainder It is similar method to division method but in this only we use a formula given above . And finally last Divisor is our hcf .
The basis of euclidean division alogorithm is eculids divison lema. To calculate the HCF of two positive integer we use eculids division algorithm. HCF is largest no which exactly divides two or more positive integer
12055.

Daily life example of arithmatic progression with steps

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12056.

prove that under root a is irrational

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12057.

prove that under root a is irratinal

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12058.

Theorem p divides a square then p divide a

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12059.

Show that 1/√2 is irrational

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12060.

Triangle ABC smilir triangle PQR if AB by PQ=1BY 3 THEN FIND ar triangle ABC by ar triangle PQR

Answer» Given:\xa0{tex}\\Delta ABC \\sim \\Delta PQR{/tex}Since we know that ,the ratio of area of two similar triangles is equal to the square of ratio of their corresponding sides. Thus,{tex}\\frac{\\text { ar } \\triangle \\mathrm{ABC}}{\\text { ar } \\triangle \\mathrm{PQR}}{/tex}\xa0=\xa0{tex}\\frac{\\mathrm{AB}^{2}}{\\mathrm{PQ}^{2}}{/tex}\xa0=\xa0{tex}\\left(\\frac{1}{3}\\right)^{2}{/tex}\xa0=\xa0{tex}\\frac{1}{9}{/tex}
12061.

Prove that √6+√2 is irrational

Answer» Let take that 6 + √2 is a rational number.So we can write this number as6 + √2 = a/bHere a and b are two co-prime number and b is not equal to 0Subtract 6 both side we get√2 = a/b – 6√2 = (a-6b)/bHere a and b are an integer so (a-6b)/b is a rational number so √2 should be a rational number But √2 is an irrational number so it is contradictingHence result is 6 + √2 is a irrational number
12062.

Why sukham is so fat class 10-c dpsk

Answer» he drink all oil
12063.

Pad

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12064.

The angle made by the line y=x to the x-axis is?

Answer» 90 degree
12065.

Show that 18^n can never end with the digit zero

Answer» We have to find out that whether 18n can end with the digit 0 or 5 for any natural number nIf any number ends with the digit 0 then its\xa0factors must be in the form : 2m{tex} \\times {/tex}\xa05nIf\xa0any number ends with the digit 5 then its factors must be in form : 5m {tex} \\times {/tex}\xa03n or 5m{tex} \\times {/tex}\xa07n\xa0So for any number to end\xa0with the digit 0 or 5 its factors must be in form 5m {tex} \\times {/tex}\xa03n or 5m{tex} \\times {/tex}\xa07n\xa0\xa0or\xa02m{tex} \\times {/tex}\xa05n\xa0(where m and n are positive integers)Now, 18 = 2 × 9 = 2 × 3 × 3 = 2\xa0× 32So, 18n\xa0= (2\xa0× 32)n = 2n\xa0× (32)n= 2n\xa0× 32n18n is not in the form of 5m × 3n or 5m × 7n\xa0\xa0or\xa02m × 5n\xa0So, 18n cannot end with 0 or 5 for any natural number n.
12066.

In cubic polynomial, which formula would we use for product of zero

Answer» alpha× ß × teta = -d/a
12067.

How are your vacations going on ?????

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12068.

Tan45-cos30/sin90-coses45

Answer» Is this question belongs to class 10.....
12069.

What is trivial relation

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12070.

Trigonometric Ratios in tan Tita form

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12071.

2x-5y=85x-3y=9

Answer» I guess no
Can we do it from any method
U r asking about??
Is this elimination method??
12072.

Prove √5 is irrational

Answer» Do it by contradiction...it\'s easier
12073.

Is remainder on dividing x cube + 2 X square + kx + 3 by x minus 3 is 21 find questions and K

Answer» Let p(x) ={tex} x^3 + 2x^2 + kx + 3{/tex}Now, x - 3 = 0\xa0{tex}\\Rightarrow{/tex}\xa0x = 3By the remainder theorem, we know that when p(x) is divided by (x - 3), the remainder is p(3).Now, p(3) = (3)3\xa0+ 2(3)2\xa0+ k(3) + 3= 27 + 2(9) + 3k + 3= 30 + 18 + 3k\xa0= 48 + 3kBut, remainder = 21\xa0{tex}\\Rightarrow{/tex}\xa048 + 3k = 21{tex}\\Rightarrow{/tex} 3k = 21 - 48{tex}\\Rightarrow{/tex}\xa03k = -27{tex}\\Rightarrow{/tex} k = {tex}\\frac{-27}3{/tex}{tex}\\Rightarrow{/tex} k = -9So, the value of k is -9.
12074.

8x sqaure minus 4

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12075.

PROVE THAT √5+√3 is a irrational number

Answer» Value based question of chapter 1 Two gentlemen of verona
12076.

Is there any book of these important questions

Answer» Nope it\'s Trishna IIT Foundation Course
First get your NCERT clear then follow any other high oder book. Follow RD Sharna.
No .Brother because every book has its important and all book have some important question but R.D sharma and RS aggarwal are best math extra book
12077.

Is 2 a rational numbers

Answer» Yes
Yes, 2 is rational because it can be written in the form of p/q, where p and q are integers, q is not equal to 0 and both p and q are co-primes.
Yes
yes
12078.

Why 22/7 is rational and π is irrational?

Answer» Because 22/7 is approx value of π which is terminating but decimal expansion of π is non terminating.
12079.

Perimet er of parrallogram

Answer» perimeter of rectangle
2(l+b)
12080.

Prime factorizations of 126

Answer» 2x3x3x7
12081.

if we start a car , the car will start or not start are equal likely ?

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12082.

Ch_1

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12083.

Find the largest number that divides 2053 and 967 leaves a remainder 5 and 7 respectively

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12084.

By using division algorithm find 867 and 255.?

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12085.

2x+5y=8/33x-2y=5/6

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12086.

129/5252187500

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12087.

Write the first four term of the when the first term a and the c.d cp are given as fallow a=10 d=10

Answer» No
A 4=a+3d=10+3×10=10+30=40
12088.

Solve by cross multiplication.;x+y/xy=2 & x-y/xy=6

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12089.

ख्

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12090.

(1+sin)(1-sin)÷(1+cos)(1-cos)

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12091.

Maths exam will be conducted or not????

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12092.

Cbse maths ka retest kab honga

Answer» Cancel ho gaya hai
12093.

(a+b,b+c) (a-b,-b) distance formula

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12094.

9 X square + 25 square is equals 181 and x y is equals to minus 6 find the value of 3 X + 5 y

Answer» 785
12095.

Check whether the first polynomial is a factor of second polynomial

Answer» Yes
12096.

2£×£2£8287÷?!

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12097.

Find the zeroes of the quadratic polynomial 3x2-3root3x+2

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12098.

What is inconsistent

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12099.

Find x and y if K is the HCF of 609 and 957 such thT K =609y+957x

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12100.

Test of divisibility

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