Question

If 1/ 3√25-3√5+1 = A3√25+ B3√ , then A+B+C=?

Answer 1

Answer:

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Step-by-step explanation:

(1) · If 1 3 √ 25 − 3 √ 5 + 1 = A 3 √ 25 +. B 3 √ 5 +. C Then, A + ... If13√25−3 √5+1=A3√25+B3√5+CThen, A + B + C=?.(2)

25. 3*(2-5) 27. 3/(2-5) 29. ... x + 9 61. x 3√ a3 + b3. 63. 2y. √ x. 65. 31/2. 67. x3/2. 69. (xy2)1/ 3. 71. x3/2. 73. 3. 5 x. −2 ... If m is positive then y will

Answer 2

Answer:

The correct answer for A+B+C is 13/3.

Step-by-step explanation:

A square root is defined as the factor that is when number is multiplied by itself it will give the original number.

• Example of square root:

Let us take 2 numbers,

2 and -2 (positive and negative)

We get,

Square root as 4.

• Properties of the square root:

• It is used as a perfect square root that will exist for a particular perfect number.
• The square root will be even perfect square.
• The odd square number will be odd square root.

Given that:

13√25−3√5+1=A3√25+B3√5+C

To find:

A+B+C =?

Solution:

Let us consider that,

13√25−3√5+1=A3√25+B3√5+C

Now, let us calculate the first part,

13√25 = A3√25

13 = A3

A = 13/3

Now, let us calculate, the other half,

−3√5 = B3√5

B = - 1

Now, let us calculate the final,

1 = C

C = 1

Therefore, we can conclude that, the value of adding A,B and C is:

A+B+C = 13/3-1+1

A+B+C = 13/3

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