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p^2(a+b)+q^2(a+b)=(a+b).(p^2+q^2)

Rekha Bora, from which website you have taken the answer? Please tell.

thank u

sin(50+θ) - cos(40-θ)

= sin(50+θ) - sin[90-(40-θ)]

= sin(50+θ) - sin(90-40+θ)

= sin(50+θ) - sin(50+θ)

= 0

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80-56/80×10030 percentage

answered is wrong

no c is the write answer

B is the right answere

x+1/x=2x²+1=2xx²-2x+1=0(x-1)²=0x=1

in afternoon 2.40 p.m

We need to find H.C.F of 825, 675 and 450 which would be equal to the longest tape which can measure the three dimensions of the room exactly.

Let's find the prime factors of 825, 675 and 450.

3, 5 and 5 are the common prime factors.

Therefore. H.C.F= 75

Therefore,75 cmis the longest tapewhich can measure the three dimensions of the room exactly.

p+q=2 if q=10 then -8+10=2 p=-8

5 = 2*2 + 1 10 = 3*3 + 1 5*5 + 1 = 26 50 = 7*7 + 1 122 = 11*11 + 1 Logic is square of prime number and addition of 1.

so missing number is 26.

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कृपा लाइक करें

osm

(i) -3℃(ii) 4 days

(ii)

(i)the lowest temperature reached to -15°c(ii)the temperature was below 0°c on four days

5(2/3) ÷ 2 - (1/2) = (17/3) ÷ 2 - (1/2) = (17/6) - (1/2) = (17 - 3)/6 = 14/6 = 7/35(2/3) ÷ (2 - (1/2)) = (17/3) ÷ (3/2) = 34/9

5(2/3)÷2(1/2)=(17/3)÷2-(1/2)

please sir give me like

discount =mp-sp=25-23.50=1.50

√{x²-4x} < x-3 so , x²-4x < (x-3)² => x²-4x < x²-6x+9=> 6x-4x<9 => 2x<9 => x <9/2

also x²-4x ≥0 so x(x-4) ≥0 x -> (-∞,0] U [4,∞)

there intergral soln is 4.

answer is only 1. option B.

Thank you bro

Can I ask you something?

Let us three consecutive integers be, n, n + 1 and n + 2.Whenever a number is divided by 3 the remainder obtained is either 0 or 1 or 2.let 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 + 2 = 3p + 1 + 2 = 3p + 3 = 3(p + 1) is divisible by 3.If n = 3p + 2, then n + 1 = 3p + 2 + 1 = 3p + 3 = 3(p + 1) is divisible by 3.So that n, n + 1 and n + 2 is always divisible by 3.⇒ n (n + 1) (n + 2) is divisible by 3.Similarly, whenever a number is divided 2 we will get the remainder is 0 or 1.∴ n = 2q or 2q + 1, where q is some integer.If n = 2q, then n and n + 2 = 2q + 2 = 2(q + 1) are divisible by 2.If n = 2q + 1, then n + 1 = 2q + 1 + 1 = 2q + 2 = 2 (q + 1) is divisible by 2.So that n, n + 1 and n + 2 is always divisible by 2.⇒ n (n + 1) (n + 2) is divisible by 2.But n (n + 1) (n + 2) is divisible by 2 and 3.∴ n (n + 1) (n + 2) is divisible by 6

22.Ans=option (c) 30 is the correct answer

option (C) is the correct answer

22.and =option (c) 30 is the correct is the right answer

none of the above the correct answer is 280

Please like the solution 👍 ✔️

In mathematics, the power set of any set S is the set of all subsets of S, including the empty set and S itself, variously denoted as P, 𝒫, ℘, P, ℙ, or, identifying the powerset of S with the set of all functions from S to a given set of two elements, 2S.

In mathematics, thepower set(orpowerset) of anysetS is thesetof all subsets of S, including the emptysetand S itself, variously denoted as P(S), 𝒫(S), ℘(S) (using the "Weierstrass p"), P(S), ℙ(S), or, identifying thepowersetof S with thesetof all functions from S to a givensetof two elements, 2S.

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let the no. be (x) , (x + 1) ,(x + 2).whene a number is divided by 3, the remainder obtained is 0 or 1 or 2.therefore, x = 3n or (3n + 1) or (3n + 2)if x = 3n, then x is divisible by 3if x = 3n + 1 ,then x + 2 = 3n + 1 + 2 = 3n + 3=> x = 3(n + 1) is divisible by 3if x = 3n + 2, then x + 1 = 3n + 2 + 1=> 3n + 3 = 3(n + 1)

so, we can say that one of the numbers n,n+ 1 andn+ 2 is always divisible by 3.

n(n+ 1) (n+ 2) is divisible by 3.

thank you for your answer

x=3n+1 then x+1 =_

x=3n+1 then x+1=?

l think it's not a correct answer

y=1/2*xand 3x+4y=203x+4y=203x+4(1/2)x=203x+2x=205x=20x=4so y=1/2*x=4/2=2