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DIA [1.3K]
2 years ago
9

Hiroto’s texting plan costs $20 per month, plus $0.05 per text message that is sent or received. Emilia’s plan costs $10 per mon

th and $0.25 per text. Using the graph below, which statement is true?
A.Hiroto’s plan costs more than Emilia’s plan when more than 50 texts are sent.

B.Both plans cost the same when 22 texts are sent.

C.Emilia’s plan costs more than Hiroto’s plan when more than 22 texts are sent.

D.Both plans cost the same when 50 texts are sent.
Mathematics
2 answers:
Gnesinka [82]2 years ago
5 0

Answer:

the awnser is D.BOTHH PLANS COST THE SAME WHEN 50 TEXTS ARE SENT

Step-by-step explanation:


Ghella [55]2 years ago
3 0
The answer is a i think sorry if im wrong
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The red figure is the transformed image of the blue figure. Malcolm correctly identifies a sequence of two transformations that
Katena32 [7]

Answer:

Step-by-step explanation:

Malcolm's transformation:

First, the blue image is reflected about the line y=-5

Then it is rotated 180 degrees around the point (0,-5)

(you can have other options this is just one example)

Ursa's transformation:

The blue image is reflected about the y axis

(you can have other options this is just one example)

4 0
2 years ago
Read 2 more answers
Craig ran the first part of a race with an average speed of 8 miles per hour and biked the second part of a race with an average
enot [183]
Then, 15 - x is the distance ran in the second part.
The time, t1, for the first part is t1 = xmi / 8mi/h
The time, t2, for the second part is t2 = (15 - x)mi / 20mi/h
The total time is t1 + t2 = 1.125 h
Then x/8 + (15 - x) / 20 = 1.125
To solve for x, multiply both sides by 40 (this is the least common multiple)
5x + 30 - 2x = 45
3x = 15

to find x divide: 15/3=5

And 15 - x = 10 mi.
First part:
Speed: 8mi/h
Distance: 5 mi
Time: 5mi/8mi/h = 5/8 h = 37.5 minutes
Second part
Speed: 20 mi/h
Distance: 10 mi
Average speed: 15mi/1.125h =13.33 mi/h
Distance: 15mi
Time: 1.125 h = 67.5 minutes 
7 0
2 years ago
Read 2 more answers
Drag an answer to each box to complete this paragraph proof.
Leno4ka [110]

Given that

∠ABC and ∠CBD are complementary

Sum of complementary angle = 90°

⇒ m∠ABC  + m∠CBD = 90°

⇒  25° + m∠CBD = 90°              [ Given that m∠ABC = 25°]

⇒  m∠CBD = 90°  - 25°

⇒  m∠CBD = 65°

Hence proved


7 0
2 years ago
Read 2 more answers
a right circular cone has a height of 18 and a base radius of 12. A slice parallel to the base in made completely throught the c
Scrat [10]
<h2>Height of smaller cone is 14.29</h2>

Step-by-step explanation:

\texttt{Volume of cone, V = }\frac{1}{3}\pi r^2h

For the first cone

            Height, h = 18

            Radius, r = 12

Substituting

           \texttt{Volume of cone, V = }\frac{1}{3}\pi r^2h\\\\\texttt{Volume of cone, V = }\frac{1}{3}\times \pi \times 12^2\times 18=2714.34

Volume of new cone formed is half of the older cone.

Volume of new cone = 0.5 x 2714.34 = 1357.17

For the cone as the height reduces to 18 radius reduces to zero.

               tan\theta =\frac{12}{18}\\\\\theta =33.7^0

  \texttt{Volume of new cone = }\frac{1}{3}\pi r_1^2h_1\\\\tan\theta =\frac{r_1}{h_1}\Rightarrow r_1=h_1tan\theta\Rightarrow r_1=h_1tan33.7=0.667h_1\\\\\texttt{Volume of new cone = }\frac{1}{3}\pi \times (0.667h_1)^2h_1=0.467h_1^3

We have

              0.467h₁³ = 1357.17

                       h₁ = 14.29

Height of smaller cone = 14.29

8 0
2 years ago
Sue paid $46 for 2 adult and 4 child tickets to a play. Karen paid $86 for 4 adult and 7 child tickets to the same play. What is
jekas [21]

Answer:

  • adult: $11
  • child: $6

Step-by-step explanation:

Let a and c represent the costs of adult and child tickets, respectively. Then the two purchases can be described by ...

  2a +4c = 46 . . . . . . Sue's purchase

  4a +7c = 86 . . . . . . Karen's purchase

__

The system can be solved by subtracting the second equation from twice the first:

  2(2a +4c) -(4a +7c) = 2(46) -(86)

  c = 6 . . . . . . . simplify

We can substitute this value into half the first equation to find "a".

  a +2(6) = 23

  a = 23 -12 = 11

The cost of 1 adult ticket is $11; the cost of one child ticket is $6.

8 0
2 years ago
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