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Over [174]
3 years ago
11

(a) The area of a rectangular parking lot is 7802 m².

Mathematics
1 answer:
Serhud [2]3 years ago
4 0

Answer:

A) Length = 94 m

B) Width = 79 m

Step-by-step explanation:

A)

The area of a parking lot is 7802 m²

Area = length x width

7802 = length x 83

length = 7802 ÷ 83

length = 94 m

b)

The perimeter of a pool is 353 m

Perimeter = 2(length + width)

352 = 2(97 + width)

352 = 194 + 2width

2width = 352 - 194

2width = 158

width = 158/2

width = 79 m

-Chetan K

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Answer:  742

<u>Step-by-step explanation:</u>

The given sequence {27, 31, 35, ... } provides the following information:

  • the first term (a₁) = 27
  • the difference (d) = 4

We can use the information above to find the explicit rule of the sequence:

a_n=a_1+d(n-1)\\.\quad =27+4(n-1)\\.\quad =27+4n-4\\.\quad =23+4n

We can use the explicit rule to find the 14th term (a₁₄)

a_n=23+4n\\a_{14}=23+4(14)\\.\quad =23+56\\.\quad =79

Next, we can input the first and last term of the sequence into the Sum formula:

S_n=\dfrac{a_1+a_n}{2}\times n\\\\S_{14}=\dfrac{a_1+a_{14}}{2}\times 14\\\\.\quad =\dfrac{27+79}{2}\times 14\\\\.\quad =\dfrac{106}{2}\times 14\\\\.\quad =53\times 14\\\\.\quad =742

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3 years ago
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tamaranim1 [39]
The correct answer is:  [C]:  " a =  ± \sqrt{25 - b^2}  " .
<span>___________________________________________________________
Explanation:
_________________________________________________________
We are given:  
_________________________________________________________
    </span>→   "  25  =  a²  +  b²  "  ;   Solve for "a" ; 
_________________________________________________________

    →  To solve for "a" ;  we want to isolate "a" on one side of the equation.
_________________________________________________________
We can rewrite:  "  25  =  a²  +  b²  "  ;

as:  " a²  +  b²  = 25 " .

_________________________________________________________
Then, we can subtract " b² "  from each side of the equation; as follows:
_________________________________________________________

   →
 " a²  +  b²  −  b²  =  25 − b²  "  ;

to get:
_________________________________________________________
   →  " a²  =  25 − b²  "  ;
_________________________________________________________
  →  Now,  take the square root of EACH SIDE of the equation ; 
to isolate "a" on one side of the equation; & to solve for the value(s) of "a" ; 
_________________________________________________________

  →  √(a²)  = \sqrt{25 - b^2}  ;

to get:
_____________________________________________________
  →    a   =  | \sqrt{25 - b^2} |  ;

  →    a   =  ±  \sqrt{25 - b^2}  ; 
  
  →  which is:  Answer choice:  [C]:  " a =  ±  \sqrt{25 - b^2}  " .
______________________________________________________
8 0
3 years ago
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