What expressions from the table are equivalent to that expression ?

Question

asked Feb 21, 2022 152k views

1 Answer

Torren · Answer 1 · 2022-02-25T02:40:16+0000

Answer:

Explanation:

11).
$p^{(3)/(5)}* \sqrt[10]{p^4}$

=
$p^{(3* 2)/(5* 2)}* \sqrt[10]{p^4}$

=
$p^{(6)/(10)}* \sqrt[10]{p^4}$

=
$\sqrt[10]{p^(6)}*\sqrt[10]{p^4}$

=
$\sqrt[10]{p^(10)}$

= p

Yes

12).
$p^{(3)/(5)}* \sqrt[10]{p^4}=\sqrt[5]{p^3} * \sqrt[10]{p^4}$

But,
$\sqrt[5]{p^3} * \sqrt[10]{p^4}\\eq \sqrt[3]{p^5}* \sqrt[10]{p^4}$

No

13). Since,
$p^{(3)/(5)}* \sqrt[10]{p^4}=p$

Simplify the given expression,

$\sqrt[10]{p^{(23)/(5)}}$

$\sqrt[10]{p^{(23)/(5)}} =p^{(23)/(50)}$

No.

14).
$p^{(12)/(50)}=p^{(6)/(25)}\\eq p$

No.

15).
$p^(24)\\eq p$

No.