Answer:
Option A is correct.
10 square centimeters.
Step-by-step explanation:
Complete Question
The complete Question is attached in the first attached image.
Lydia cut out her initial from a piece of construction paper. How many square centimeters of construction paper are used to make Lydia's initial?
A) 10 square centimeters
B) 11 square centimeters
C) 15 square centimeters
D) 22 square centimeters
Solution
From the second attached image, it is evident that we can split the L-shaped figure into two rectangles of dimensions (3 cm by 1 cm) and (7 cm by 1 cm)
The total area of the figure is thus
(3 × 1) + (7 × 1) = 10 cm²
Hope this Helps!!!
Answer:
$960
Step-by-step explanation:
Let the original amount be = x
Percentage increase is equal to = 12.5%
final amount = original amount + increase
final amount = x + 0.125x
final amount = 1.125x
final amount = 1080 = 1.125x
and then solve for x
so in the end x is equal to $960
Solve the equation: 1080 = 1.25x
The first one sqrt29 or 5.38.
The second one is 5.0
By using the distance formula to solve and thinking of the 2 points given as sides of a triangle we solve for the hypotenuse. Taking the difference in the Y values and X values give us the 2 sides and from there we can do a^2 +b ^2 is c^2 to solve for the distance between them
Ok, this is usually a trial and error question and it is supposed to be fun.
I believe you want the four women to cross the bridge in the least possible time before the bridge collapses.
The solution is as follows:
<span>1- The 5-minute lady and 10-minute lady cross the bridge
(the total time will be 10 minutes)
</span>2- <span>The 5-minute lady returns
(the total time will be 5 + 10 = 15 minutes)
3- </span><span>The 20-minute lady and 25-minute lady cross
(the total time will be 15 + 25 = 40 minutes)
4- </span><span>The 10-minute lady returns
(the total time will be 10 + 40 = 50 minutes)
5- </span><span>The 5-minute lady and 10-minute lady finally cross
(the total time will be 10 + 50 = 60 minutes)
The last one to cross should step aside from the bridge as quickly as possible before the bridge collapses.</span>
