Rewrite the following statement in the form of equations:

A two-digit number is 4 times the sum of its digits and double the product of its digits.

(a) Write the above statements in the form of equations.

[tex]10x + y = 4(x + y)[/tex]
[tex]10x + y = 2xy[/tex]

केवल निर्देशनमा लाग्नुहोस् र आफूलाई fomrs(mu)

कुनै पनि दुई अङ्कको अंक [tex]$10x + y\ को रूपमा लेख्न सकिन्छ, जहाँ \(x\ ठाउँको अङ्क \(y\ हो। (a) दिइएको अभिव्यक्तिहरूलाई समीकरणहरूको रूपमा लेख्छौँ: 1. पहिलो भनाइ: दुई अंकको सङ्ख्या यसको अङ्कहरूको योगफलको चार गुणा बराबर हुन्छ। अर्थात्: \[ 10x + y = 4(x + y) \] 2. दोस्रो भनाइ: दुई अंकको सङ्ख्या यसका अङ्कहरूको गुणनफलको दोब्बर बराबर हुन्छ। अर्थात्: \[ 10x + y = 2(xy) \] त्यसैले, हामीले पाएका समीकरणहरू छन्: 1. \(10x + y = 4(x + y)$[/tex]
2. [tex]$10x + y = 2(x \cdot y)$[/tex]

यी समीकरणहरू ठ्याक्कै तपाईंको प्रश्नको उत्तर हुन्।

Rewrite the following statement in the form of equations: A two-digit number is 4 times the sum of its digits and double the product of its digits.(a) Write the above statements in the form of equations.[tex]10x + y = 4(x + y)[/tex] [tex]10x + y = 2xy[/tex]

Answer :

Other Questions

Rewrite the following statement in the form of equations:

A two-digit number is 4 times the sum of its digits and double the product of its digits.

(a) Write the above statements in the form of equations.

[tex]10x + y = 4(x + y)[/tex]
[tex]10x + y = 2xy[/tex]