Math, asked by VThamaraikannan, 12 hours ago

1.verify: a-(-b) =a+b for the values a=52 and b=21

2.solve by trial and error method: 2z+1=7


3.find the unknown angles a and b also give reason

4.give three rational numbers which is equivalent to -3/7

5.Add: t+5tz, -4t+11tz-2​

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Answers

Answered by Garvitbagree29
2

Answer:

Below are the solutions. Hope you find it useful, (Please do mark as brainliest)

Step-by-step explanation:

(1.) LHS = a-(-b) = 52 - (-21) = 52 + 21 = 73

RHS = a + b = 52 + 21 = 73

As LHS = RHS, Hence proved

(2.) 2z + 1 = 7

Taking z = 1,

2(1) + 1 = 3 ≠ 7, Therefore z ≠ 1

Taking z = 2

2(2) + 1 = 5 ≠7, Therefore z ≠ 2

Taking z = 3

2(3) + 1 = 7 = 7

Therefore through trial and error, we get the z = 3

(3.) 60 + b = 180° (Straight line - Linear pair)

Therefore b = 120°

60 = a (Vertically opposite angle)

Therefore a = 60°

(4.) -3/7 = -6/14 = -9/21 = -12/28

(Multiplying the numerator and denominator by same integer)

(5.) ( t + 5tz ) + ( -4t + 11tz - 2)

=> t + 5tz - 4t + 11tz - 2

=> -3t + 16tz - 2

Answered by mbansals2006
4

Answer:

1. a-(-b) = a+b (Given)

52-(-21) = 52+21

52+21 = 52+21

73 = 73

LHS = RHS

hence verified

2. 2z+1 =7 (Given)

by trial and error method

let z= 1

LHS

> 2(1) +1

> 3

LHS not equal to RHS(7)

now let z = 3

LHS

> 2(3) +1

> 7

LHS = RHS(7)

therefore, the value of z is 3

3. Angle x = 60° (Given)

Angle a = Angle x = 60° (Vertically opposite angle)

Angle a + b = 180 ( Linear Pair )

Angle b = 180 - a

= 180 - 60

= 120°

Therefore, Angle a = 60° and Angle b = 120°

4. Three Rational no.s equivalent to -3/7 :-

-3 × 2 = -6

7 × 2 7

-3 × 5 = -15

7 × 5 35

-3 × 8 = -24

7 × 8 56

Therfore, 3 equivalent fractions of -3/7 are -6/7, -15/35 and -24/56

5. t +5tz + (-4t +11z -2)

> t +5z -4t +11z -2

> t -4t +5z +11z -2

> -3t + 16z -2 Ans.

Hope I am able to help you

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