Mia,s garden is in the shape of a rectangle that measure about 24 meters long and 15 meters wide what is the distance around Mia
2 answers:
Answer:
The distance around Mia,s garden is 78 meters,
Step-by-step explanation:
The distance around Mia,s garden is the <em>perimeter</em> of the garden.
The perimeter can be defined as the continuous line forming the boundary of a geometrical figure, in this case a rectangle.
To calculate the perimeter of a rectangle you have to add the lenght of the four sides. This question gives us long and wide, and knowing that on a rectangle two sides are each equal to the long and the other two sides are equal to the width, you calculate the perimeter as follows:
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ANSWER: 11, 12, 13
3 consecutive integers:
"Sum" means Add
Combine like-terms
Solve for X
Subtract 3 from both sides
Divide by 3 on both sides
11 + 1 = 12
11 + 2 = 13
3 consecutive integers:
"Sum" means Add
Combine like-terms
Solve for X
Subtract 3 from both sides
Divide by 3 on both sides
11 + 1 = 12
11 + 2 = 13
Answer:
m∠SZT = 86°
Step-by-step explanation:
First we draw the diagram from the given information. Find attached the diagram.
when two chords intersect inside a circle, the measure of the angle formed is 1/2(the sum of the measure of the arcs intercepted each other).
From the above,
m∠SZT = 1/2 (Arc SR + arc TU)
Arc SR =100 degrees
Arc TU =72 degrees
m∠SZT = 1/2 (100° + 72°)
m∠SZT = 1/2 (172°)
m∠SZT = 86°
Answer:
There is a possibility of at least 100 calling minutes and at most 110 calling minutes.
Step-by-step explanation:
The given equation in words from the question is: C = 18 + 0.90 (x - 50)
This gives the formula for the Monthly Cost for the plan, C
The aim is to find the possible number of call minutes for the cost between $63 to $72.
So, we solve this first equation for the value of "x", putting C = $63
18 + 0.90 (x - 50) = 63
0.90 (x - 50) = 63 - 18 = 45
x - 50 = = 50
x = 50 + 50 = 100 calling minutes
Next, we put C = $72, so that we have;
18 + 0.90 (x - 50) = 72
0.90 (x - 50) = 72 - 18 = 54
x - 50 = = 60
x = 50 + 60 = 110 calling minutes
So, for a monthly cost of at least $ 63 and at most $ 72, there is a possibility of at least 100 calling minutes and at most 110 calling minutes.