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Ganezh [65]
2 years ago
13

What is the total surface area of a regular square based pyramid which has a slant height of 10 units and base side lengths of 6

units?
360 square inches
420 square inches
216 square inches
200 square inches.
168 square inches.
Mathematics
1 answer:
STatiana [176]2 years ago
6 0

The total surface area of a regular square pyramid having slant height of 10units and base length of 6 units is 168 square inches which is fifth option.

Given that slant height is 10 units and base lengths of 6 units.

We are required to calculate total surface area of regular square pyramid.

We know that total surface area of regular square based pyramid is equal to s^{2} +s\sqrt{s^{2} +4h^{2} } in which s is side of base length and h is slant height of regular square pyramid.

Total surface area=6^{2} +6\sqrt{6^{2} +4*10^{2} }

=36+6\sqrt{36+400}

=36+6\sqrt{436}

=36+6*20.88

=36+125.28

=161.28

Nearest option is 168 square inches.

Hence the total surface are of regular square based pyramid is option 5 which is 168 square inches.

Learn more about total surface area at brainly.com/question/26638955

#SPJ4

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_______________________________________________

Note:  (\frac{1}{2})⁴  = \frac{1^{4} }{2^{4} } ;

                                                = \frac{1*1*1*1}{2*2*2*2} ;

                                                = \frac{1}{16} .
_______________________________________________________

Consider "Choice [B]" :  "(\frac{1}{2})⁴ " ;

Note:  (\frac{1}{4})⁴ =  \frac{1^{4} }{4^{4} } ;

                                                = \frac{1*1*1*1}{4*4*4*4} ;

                                                = \frac{1}{256} .

Note that:  "\frac{1}{256}" \neq "\frac{1}{16}" .
__________________________________________________________

Consider "Choice [C]" :  "(\frac{1}{8})² " ; 

Note:  (\frac{1}{8})²  = \frac{1^{2} }{8^{2} } ;

                                                = \frac{1*1}{8*8} ;

                                                = \frac{1}{64} .

Note that:  "\frac{1}{64}" \neq "\frac{1}{16}" .
__________________________________________________________
     →  As such, the only correct answer choice is:
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Answer choice:   [A]:  " (\frac{1}{2})⁴ " .
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