Math, asked by gawareaditi1309, 1 year ago

Solve this plz and tell me answer

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devil1407: Want to solve which question?
devil1407: 2 or everything?
gawareaditi1309: Everything
gawareaditi1309: Plz solve and tell me tomorrow is my exam
devil1407: Yeah..it's done mate..

Answers

Answered by devil1407
3

Problem number 4:

Total value of purchased solar panel = Rs.85,000

Rate of GST = 5%

ITC = 5% of 85,000

     = 5/100 * 85,000

     = Rs.4,250


Total value of selling solar panel = Rs.90,000

Output tax = 5/100 * 90,00

                  = Rs.4,500

GST payable = Output tax - ITC

                     = 4500 - 4250

                     = Rs.250

Therefore,

The amount GST payable is Rs.4500 but which Malhotra payable is Rs.250.

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Problem number 5.1:

Let the son's present age be x and the father's present age be y.

Let the father's new age be [y+(y-x)].

Let the son's new age be [x + (y-x)].

Therefore,

The some of those = 126.(new age)

y + (y-x) + (x + (y-x)) = 126

2y - x + y = 126

∴ 3y - x = 126

Previous age..

[y - (y-x)] + [x - (y-x)] = 38

 x + x - y + x = 38

 3x - y = 38

∴ y = 3x - 38

Now sub equ(2) into equation 1

 3(3x-38) - x = 126

 9x - 114 - x = 126

 8x = 240

∴ x = 30 

Now y = 3x - 38

y = 3(30) - 38

∴ y = 52 

The son is 30 years old, and the father is 52 years old.

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Problem number 5.2:

Let the divisor of 6123 be x.

Quotient is x.

Remainder = 1/2 of x.

                  = x/2

As per the formula,

Dividend = Divisor * Quotient + remainder

6123 = x * x +x/2

x² + x/2 - 6123 = 0

2x² + x - 12246 = 0

2x² + 157x - 156x - 12246 = 0

x ( 2x + 157) - 78 (2x+157) = 0

(2x + 157) (x-78) = 0

2x + 157 = 0                     x = 78

2x = -157

x = - 157/2

Therefore, divisor is 78 or - 157/2.

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Problem number 6.1:

Given,

P[A] = 2P[B]

P[B] = 2P[C]

P[A] = 2[2P[C]]

      = 4P[C]

As given in the question,

P[A] + P[B] + P[C] = 1

4P[C] + 2P[C] + P[C] = 1

P[C] = 1/7

P[A] = 4P[C]  = 4/7

P[B] = 2P[C] = 2/7

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Problem number 6.2:

As given..

a18 = 52

a + 17d = 52  --- (1)

a39 = 148

a+ 38d = 148  -- (2)

Adding 1 and 2..

a + 17d + a + 38d = 52 + 148

2a + 55d = 200 ....(3)

Sn = n/2[2a + (n – 1)d]

S56 = 56/2[2a + (56 – 1) d]

 S56 = 28 [2a + 55d]

 S56 = 28 [200]   (from eq.3)

S56 = 5600

Sum of first 56 terms of A.P. is 5600.

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#Be Brainly..




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