Answer:
34.675 square meters of paper
Step-by-step explanation:
multiply 3.65 by 9.5 to get the area or square meters
Answer:
x-intercept: (
−
2
,
0
)
y-intercept: (
0
,
−
8
)
Step-by-step explanation:
Since ΔABC is a right triangle, we can use the Pythagorean theorem to find the missing side, BC as shown below.

Now, since AN is an altitude formed along BC, we can form two smaller triangles that are both similar with ΔABC.
(An image is attached along the file to show the illustrations of the triangles with the larger one.)
Thus, we have ΔNBA~ΔABC and ΔNAC~ΔABC. So, for ΔNBA and ΔABC, we have



and applying the same process with AN, we have



We can also use the same method to find the missing sides in ΔANC. But, we can immediately find the value of NC as shown.


Since ΔANC is a right triangle and two given lengths, we can find the third side, AN, through Pythagorean theorem.

Thus, we have found all the missing sides. The picture attached also shows the missing sides' lengths in red.
Answer: BC = 25, BN = 16, NC = 9, and AN = 12
Answer: The number is: "2" .
_______________________________________________________
The expression is: 2 − (½)x = (½)<span>x ;
</span>→<span> in which "x" is the "unknown number".
</span>_______________________________________________________
Explanation:
______________________________________________________
Given:
_________________________________________________________
"Two decreased by a half of a number is one-half<span> of the number" ;
Let "x" represent the "unknown number" for which we wish to solve;
Write the expression as:
_________________________________________________
" </span>2 − (½)x = (½)x " .
_________________________________________________
Note: Add "(½)x" to EACH SIDE of the equation:
_________________________________________________
2 − (½)x + (½)x = (½)x + (<span>½)</span>x ;
to get:
_________________________________________________
→ 2 = 1x ;
↔ 1x = 2 ;
↔ x = 2 .
_________________________________________________
Answer: The number is: " 2 " .
_________________________________________________
The person who answered already is correct