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Let the TWO NUMBERS 8x and 3x.

8x + 3x = 143
11x = 143
x = 143/11
x = 13

The numbers are 8(13), 3(13)
= 104, 39

LHS=


RHS=



RHS=LHS

Hence, VERIFIED USING COMMUTATIVE property of rational numbers

No. of DVD sold out in 1 DAY- 110
no. of days worked- 266
yearly sell of dvd- 110*266--29,260 (ANS)

Hope that the ans. is correct.

THANK YOU

-5 by 4 is the reciprocal of 4 by minus 5.

MARK as brainilist

And NICE QUESTION

Let x = 0.12333333.....

100x = 12.333333... ------(1)

1000X = 123.333333... -------(2)

On subtracting equation 1 from 2, we get

990x = 111

=> x = 111/ 990

=> x = 37 / 330

Required FRACTION = 37/330

Which standered QUESTION is this

Where is the QUESTION.??

that's all

12:22::6:x

x=11 SEC

THATS the ANSWER

P(x) = - 18x^2 + 0x + 7k

On COMPARING given polynomial with general quadratic polynomial, we get

a = - 18

b = 0

c = 7k

Sum of ZEROES = - b/ a

= - 0 / - 18

= 0

2401/81

=49^2/9^2

=(49/9)^2


plz MARK as BRAINLIST

2x +32 -64= 2x-32



I hope this may HELP you

Here is ur answer....
HOPE u GET it.
there is nothing much in it but the way of FINDING answer lies in a simple physics formula.
here in the LAST bit of solving I JST simplified the equation 1 and solved it together with equation 2

I don't KNOW so I SAY you SORRY

You can have the WORKSHEET By INTERNET and a APP called My cbse Guide.,.


Hope it HELPS

Karmarkar's algorithm solves linear PROGRAMMING problems in polynomial time. These problems are represented by "n" variables and "m" constraints. The previous METHOD of solving these problems consisted of problem representation by an "x" sided solid with "y" VERTICES, where the solution was approached by traversing from vertex to vertex. Karmarkar's novel method approaches the solution by cutting through the above solid in its traversal. Consequently, complex optimization problems are solved much faster using the Karmarkar algorithm. A practical example of this efficiency is the solution to a complex problem in communications network optimization where the solution time was reduced from WEEKS to days. His algorithm thus enables faster business and policy decisions. Karmarkar's algorithm has stimulated the development of several interior point methods, some of which are used in current codes for solving linear PROGRAMS.

there are MANY rule but if you want to get mark then plz follow the STANDARD RULES

Smaller.

for example LET 17/2 be the IMPROPER FRACTION therefore its reciprocal is 2/17

if we divide 17/2 and 2/17 we find the reciprocal of 17/2 which is 2/17 is less than 17/2.

HOPE THE ANSWER HELPS YOU. PLS PLS MARK THE ANSWER AS BRAINLIEST ANSWER.

14 aples as
1KG =1000gm
so 2000gm=2KG
and 1kg =7 apples
so 2kg =7×2=14

After 5 years

age of P 20
age of Q 25


please MARK as BRAINLIEST

Let the amount Vijay invested at the rate of 10% = Rs x

then the amount invested at 15% = Rs (50,000 - x)

TIME = 1yr

Income from 10% rate = 10% of x = x/10

Income from 15% rate = 15% of (50,000 - x) = (150,000 - 3x)/20

Acc to ques, [x/10] + [(150,000 - 3x)/20] = 7000

or, 150000 - x = 140000

or, x = 10,000.

Therefore, he has invested Rs 10,000 at 10% and Rs 40,000 at 15%.

HEY USER



HERE IS YOUR ANSWER
________/_______/_____



》》Multiply both sides by dx:dy = (1/y) dx.

》》Multiply both sides by y: y dy = dx.Put the

》》integral sign in front:∫ y dy = ∫ dx.

》》 INTEGRATE each side: (y2)/2 = x + C.

》》Multiply both sides by 2: y2 = 2(x + C)

THANK YOU

No. of sheets for 1 GRAM 32/240
No. of sheets for 1500 grams = 1500*32/240 = 200

Hope! it will HELP.

Let C (p,q) be fourth vertex
let A(X1,y1) and B (X2,Y2) & O(0,0)
mid pt of diagonal AB(x1+x2/2,y1+y2/2)
mid pt of diagonal OC(p/2,q/2)
p=x1+x2,q=y1+y2

You can easily SEARCH for the answer for this on GOOGLE u will GET CORRECT and STEP by step explanation

Your QUESTION is not completeted

A = 154

d = 7

L = 294

=> a + (n-1) d = 294

=> 154 + (n-1)(7) = 294

=> (n - 1)(7) = 140

=> n-1 = 20

=> n = 21

Required NUMBER of TERMS = 21

Dear here is UR answer
5y=ax+8
Dividing by 5 both sides
y=a/5x+8/5
We know that y=MX+c
So VALUE of m=a/5
According to question
a/5=-4/3
So a=-20/3
Hope it HELPS you

Heya !!



2X² - 3X - 5




Here,


A = 2 , B = -3 and C = -5



Sum of zeroes = -B/A



ALPHA + BETA = 3/2




And,


PRODUCT of zeroes = C/A



Alpha × Beta = -5/2






Therefore,




Alpha + Beta / Alpha × Beta = 3/2 / -5/2



=> 3/2 × 2/ - 5




=> - 3/5.

46/100 * 1800
= 46*18
=828
so. the PERSON LEFT in the GROUND = 1800-828
= 972
hope it helps

@ns is 80*5/3 = 133.3 is her new wt she didnot lost RATHER GAIN by 53.33kg OK

Heya !!




X² - 16X + 63 = 0




X² - 9X - 7X + 63 = 0




X ( X - 9 ) -7 ( X - 9 ) = 0




( X - 9 ) ( X - 7 ) = 0




( X - 9 ) = 0 OR ( X - 7 ) = 0



X = 9 OR X = 7.

There is a cake which DIVIDED in 8 parts
So every part individually = 1/8
Now, she EATS 3 SLICES = 3x1/8 = 3/8
Fraction of cake LEFT = 1 - 3/8 = 5/8

LET SPEED of TRAIN is X km/hr.
Speed of train w.r.t. man is = (X-3 )km/hr.
Speed in m/sec is = (X-3)*5/18
Now we KNOW speed = distance/time.
So (X-3)*5/18 = 300/33
X= 371/11 m/sec.

In pedagogy and theoretical syntax, a sentence diagram or parse tree is a PICTORIAL representation of the grammatical STRUCTURE of a sentence. The term "sentence diagram" is used more in pedagogy, where SENTENCES are diagrammed. The term "parse tree" is used in linguistics (especially computational linguistics), where sentences are parsed. The purpose of sentence diagrams and parse TREES is to have a model of the structure of sentences. The model is informative about the RELATIONS between words and the nature of syntactic structure and is thus used as a tool to help predict which sentences are and are not possible.

The DERIVATIVES of SIN(y+z) w.r.t X is zero
then the ANS is -1
y+X= sin(y+z)
y= sin(y+z) - X
derivatives w.r.t. X
sin(y+z)=0
-dx/dx=-1
is the ans

4/15 its ANSWER of your QUESTION