Question

please answer this question​

Answer 1

Question: If a²bc³ = 25  and ab³ = 5 , then abc equals

Answer:

5

Step-by-step explanation:

Given, a^2 b c^3 = 25  and ab^2 = 5

  Or a²bc³ = 25   ...(1)  and ab³ = 5   ...(2)

Multiplying (1) and (2), we get,

⇒ (a²bc³)(ab²) = 25 * 5

⇒ a³b³c³ = 125

⇒ (abc)³ = 125

⇒ abc = ³√125

⇒ abc = 5

         Hence the required value of abc is 5

Answer 2

Answer:

$\underline{\purple{\ddot{\Mathsdude}}}$

▪We get the answer as 5.

▪Verification for answer:-

▪Here,

▪Given that,

a^2bc^3=25, ab^2=5

▪We get here two equations :-

▪They are,

a^2bc^3=25 (i)

ab^2=5 (ii)

•Multiplying 1 and 2 we get,

(a^2bc^3)(ab^2)=25×5

a^3b^3c^3=125

(abc)^3=125

abc=cube root of 125

abc=5.

●Hope it helps u mate.

☆☆Answered by Rohith kumar maths dude||