Question

if 1/³√4+³√2+1 =³√a+b , then (a,b)

Answer 1

Answer:

1/³√4+³√2+1

= 1+³√(2×4)+³√4

= 1+2+³√4

= 3+³√4

Hence (a,b)= ( 3, ³√4 )

Step-by-step explanation:

Answer 2

Answer:

(a,b) = (3,³√4)

Step-by-step explanation:

The Product Rule for Exponents: am * an = am + n.

• To locate the made of numbers with the equal base, upload the exponents.

The Quotient Rule for Exponents: am / an = am–n.

• To locate the quotient of numbers with the equal base, subtract the exponent of the denominator from the exponent of the numerator.

The Power Rule for Exponents: (am)n = am*n.

• To increase various with an exponent to a electricity, multiply the exponent instances the electricity.

Negative Exponent Rule: x–n = 1/xn.

• Invert the bottom to extrade a poor exponent right into a positive.

Zero Exponent Rule: x0 = 1, for .

• Any non-0 wide variety raised to the zeroth electricity is 1.

$1 \div \sqrt[3]{4} + + \sqrt{2} + 1 \\ = {1} + \sqrt[3]{(2 \times 4)} + \sqrt[3]{4} \\ = 3 + \sqrt[3]{4}$

hence ,

$(a,b) = (3,³√4)$

(#SPJ2)