Question How to Simplify using suitable property: (-3/7) * 6/5 + (3/2) – (6/5) * 1/14 I will mark the first answerer as brainliest

The value of the given expression is 9/10. The properties of real numbers, such as commutative and distributive are used for solving this expression. What are the required properties for solving an expression? The properties are: Associative property: (a + b) + c = a + (b + c) Commutative property: a + b = b + c or a × b = b × a Distributive property: a × (b + c) = a × b + b × c Calculation: The given expression is (-3/7) × 6/5 + (3/2) – (6/5) × 1/14 applying commutative law (a + b = b + c) ⇒ (-3/7) × 6/5 – (6/5) × 1/14 + (3/2) again applying commutative law (a × b = b × a) ⇒ (-3/7) × 6/5 – 1/14 × (6/5)+ (3/2) applying distributive law (a × (b + c) = a × b + b × c) in reverse order ⇒ (-3/7 – 1/14) × (6/5)+ (3/2) ⇒ (-7/14) × (6/5)+ (3/2) ⇒ (-1/2) × (6/5)+ (3/2) ⇒ (-6/10) + (3/2) ⇒ (-6 + 15)/10 ⇒ 9/10 Thus, the required value is 9/10 and the suitable properties are commutative and distributive. Learn more about the properties of real numbers here: https://brainly.com/question/20373359 #SPJ1 Reply

commutativeanddistributiveare used for solving this expression.## What are the required properties for solving an expression?

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commutativelaw (a + b = b + c)commutativelaw (a × b = b × a)distributivelaw (a × (b + c) = a × b + b × c) in reverse ordervalueis 9/10 and the suitable properties arecommutativeanddistributive.propertiesofrealnumbershere: