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But Q is the PARTNER of y

When i WENT to PLAYSTORE to download dream11 them MANY app was COMING so i do not have idea

So INCREASE in the

Hey friend ..!! here's your answer
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It would be nearly 1 LAKH 45 thousands RUPEES

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#hope its HELP you#

Ok
what should we FIND

I HOPE this ANSWER HELP you

2025 is perfect SQUARE of 45. so in order to get perfect square add 25 in 2000.

I HOPE this ANSWER HELP you

1/18+x_1/24+x=1
SOLVE IT
U GET THE ANS

The PROBABILITY density function (pdf) of an exponential distribution is

Alternatively, this can be defined using the right-continuous HEAVISIDE step function, H(x) where H(0)=1:

Here λ > 0 is the parameter of the distribution, often called the rate parameter. The distribution is supported on the interval [0, ∞). If a random variable X has this distribution, we write X ~ Exp(λ).

The exponential distribution exhibits infinite divisibility.

In a leap YEAR there are 52 weeks, and two remaining DAYS.

Those two days are consecutive, so there can 7 equally likely pairs.

Among the 7 pairs, (Saturday, Sunday) and (Sunday, Monday) PAIR will result in 53 Sundays.

So unfavourable pairs are these 2, REST (7–2=5) pairs are favourable.

So the probability = 5/7

Because it is a RULE of MATHEMATICS

A continuous function is a function for which sufficiently small CHANGES in the input RESULT in ARBITRARILY small changes in the output.

A= x^2 and DIAGONAL l=✓2x
if AREA of square is doubled
then
A=2(x^2) = (✓2x)^2
NEW diagonal l=✓2(✓2x)
HENCE new diagonal will become ✓2 times LONGER.

The ANSWER is 100.

The sum of the percentfrequencies for all classes will always EQUAL 100.

Let there be n frequencies suchas n1, n2, N3, n4, n5…

Then, the percent FREQUENCY of n1is given as n1/n *100.

Answer:

In mathematics, a partial differential equation (PDE) is an equation which IMPOSES relations between the various partial derivatives of a multivariable function.

A visualisation of a solution to the two-dimensional heat equation with temperature REPRESENTED by the vertical direction

The function is often thought of as an "unknown" to be solved for, similarly to how x is thought of as an unknown number, to be solved for, in an algebraic equation like x2 − 3x + 2 = 0. However, it is usually impossible to write down explicit formulas for solutions of partial differential equations. There is, correspondingly, a vast amount of modern mathematical and scientific research on methods to numerically approximate solutions of certain partial differential equations using computers. Partial differential equations also occupy a large sector of pure mathematical research, in which the usual questions are, broadly speaking, on the identification of general qualitative features of solutions of various partial differential equations.[citation needed]

Partial differential equations are ubiquitous in mathematically-oriented scientific fields, such as physics and engineering. For instance, they are foundational in the modern scientific understanding of sound, heat, diffusion, electrostatics, electrodynamics, fluid dynamics, elasticity, general relativity, and quantum mechanics.[citation needed] They also arise from many purely mathematical considerations, such as differential geometry and the calculus of variations; among other notable applications, they are the fundamental tool in the proof of the Poincaré conjecture from geometric topology.

Partly due to this variety of sources, there is a wide spectrum of different types of partial differential equations, and methods have been developed for dealing with many of the individual equations which arise. As such, it is usually acknowledged that there is no "general theory" of partial differential equations, with specialist knowledge being SOMEWHAT divided between several essentially distinct subfields.[1]

Ordinary differential equations form a subclass of partial differential equations, corresponding to functions of a single variable. Stochastic partial differential equations and nonlocal equations are, as of 2020, particularly widely studied extensions of the "PDE" notion. More classical topics, on which there is still much active research, include elliptic and parabolic partial differential equations, fluid mechanics, BOLTZMANN equations, and dispersive partial differential equations.

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It will be monday again as 350 is the multiple of 7 and 50 weeks GETS PASSED correctly

Its not a FULL Q UPLOAD with full q for CALCULATE

How can you do that it's not POSSIBLE

There is no METHOD to do so

The SUM of PLACE VALUE of 6 is 100000

9.6506......531
round off no.. is 9.6507

There will be 72 R DIGITS no which is GREATER than 5000.

Qwertyuiopasdfghjklzxcvbnm

489873+48365=538238 I HOPE that my ANSWER will HELP you.

S∫∧∨∞α←⊇=0,mmnsgv,AFND,vjfndvklcjnsa;kbvhfdkjgvsh;doifaigujperiutga'odspfjivckajbn VK.

I don't UNDERSTAND your QUESTION

1+2 =3 ..............

Hello friend, I want you to understand this PROBLEM in a very logical way. Let get started

see, if 6 labourers can build a wall in 10 days then 1 labour will take 60 days. now understand if efficiency of labour get DOUBLED then the same wall can be build in 30 days. So there's 3 wall to be build so it will take 90 days by a single labour. So in order to build these 3 wall in 5 days, the no of labour required is 90/5=18 days.
Hence it will take 18 days to build 3 wall in 5 days. HOPE you understand it in a very easy way. FEEL free to ASK any doubt.

Here's your ANSWER of 1ST PART

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The sum of the 7TH and the twice 11th term of an ARITHMETIC progression equal 113. The sum of the 8th and the twice 13th term of the sa,e progression equal 113. Calculate the first term and the common difference of the progression.

Hi...☺

Here is your answer...✌

Two digit multiples of 10 are

10 , 20 , 30 , 40 , 50 ,60 , 70 , 80 and 90

Sum of these multiples

= 10+20+30+40+50+60+70+80+90

= 450

Now,



HENCE,

The average of two digit multiples of 10 is 50