Question

What is the simplified form of the following expression? Assume a greater-than-or-equal-to 0 and c greater-than-or-equal-to 0 14 (RootIndex 4 StartRoot a Superscript 5 Baseline b squared c Superscript 4 Baseline EndRoot) minus 7 a c (RootIndex 4 StartRoot a b squared EndRoot)

Answer 1

Step-by-step explanation:

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Answer 2

simplify the given equation

Explanation:

1. given equation : " $14$ (RootIndex $4$ StartRoot a Superscript $5$ Baseline b squared c Superscript $4$ Baseline EndRoot) minus $7$ a c (RootIndex $4$ StartRoot a b squared EndRoot)"
2. deciphering the equation step - by - step we have,                                          
3. "RootIndex $4$ StartRoot a Superscript $5$ Baseline b squared c Superscript $4$ Baseline EndRoot " -  $\sqrt[4]{a^5bc^4}$    
4. "RootIndex $4$ StartRoot a b squared EndRoot" - $\sqrt[4]{ab^2}$  
5. hence final expression, " $14$ (RootIndex $4$ StartRoot a Superscript $5$  Baseline b squared c Superscript $4$ Baseline EndRoot) minus  $7$a c (RootIndex $4$ StartRoot a b squared EndRoot)"  is given by,                                   $=>14\sqrt[4]{a^5bc^4}-7ac\sqrt[4]{ab^2}$  
6. simplifying we get,                                                                                              [tex]=>14\sqrt[4]{(ac)^4ab^2} -7ac\sqrt[4]{ab^2}\\ =>14ac\sqrt[4]{ab^2}-7ac\sqrt[4]{ab^2}\\ =>7ac\sqrt[4]{ab^2} [/tex]     ----------->ANSWER