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malfutka [58]
2 years ago
14

Jason and Jenny are out on a lunch date. Jason gives Jenny a bouquet that has 4 roses, 3 carnations, and 4 orchids. They decide

that Jenny gets to choose their lunch order if the flower she randomly picks from the bouquet is a carnation or a rose. What is the probability that Jenny gets to choose lunch?
Mathematics
1 answer:
jasenka [17]2 years ago
3 0
Add all flowers to get denominator

4+3+4=11

now add carnations and roses

3+4=7

so your answer is

7/11 chance
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HELP ASAP:
tekilochka [14]

Answer:

Here's how I would do it.  

Step-by-step explanation:

If two triangles are similar, corresponding sides are in the same ratio.

We know the measures of b and a, so we can calculate the ratio b/a.

d and b are in the same ratio, so

\begin{array}{rcl}\dfrac{d}{c}& = & \dfrac{b}{a}\\d & = & c \times \dfrac{b}{a}\\\end{array}

We know the measures of c, b, and a, so we can calculate the value of d.

5 0
3 years ago
Find the side indicated by the variable. Round to the nearest tenth.<br> PLEASE HELP
ICE Princess25 [194]

<em>your anser would be 19 </em>

<em />

<em />

<em>let me now if u have a questions have a nice day </em>

<em />

<em>and Thanks :)</em>

7 0
2 years ago
How could I solve this equation, x+36=4x?
larisa [96]
Try to put all the x-es on one side and then find a value of one x. In this case:

x + 36 = 4x     / -x (both sides)
36 = 3x     / :3 (both sides)
x = 12
8 0
3 years ago
Read 2 more answers
Consider the universal set R,R, define the interval A=[−7,1],A=[−7,1], interval B=(−1,5),B=(−1,5), and CC be the negative real n
AURORKA [14]
Draw a diagram representing the real number line, and the sets A  and B.

According to the diagram:

<span>1. A∪B= [-7, 5)

2. </span><span>2. A∩B∩C= (-1, 0)

</span>3. A∩(B∪C)= [-7, 1] <span>∩ (-INFINITY, 5) = [-7, 1]

4. </span>4. A^c ∪ B^c∪ C^c= (not A) ∪ (not B) ∪ (not C) = 

(-infinity, -7) ∪ (1, infinity)   ∪  (-infinity, -1] ∪ [5, infinity)   ∪ [0, infinity)

= (-infinity, -1] ∪ (1, infinity ) ∪ [0, infinity) = (-infinity, -1] ∪ [0, infinity) 

5. (C−A)∪(B−C)= "in C but not in A" union "in B but not in C"

=(-infinity, -7) ∪ [0, 5) 

8 0
3 years ago
The population (in millions) of a certain country t years after 1900 is given by the function p(t). There were 420 million in 19
gladu [14]

Answer:469 million

Step-by-step explanation:

Given

The population of a country at t=1900 is 420 million

and P'(t) is a constant therefore P(t) is a linear function of time

assuming P(t)=7t +c

at t=0 i.e. 1900 at starting Point P(t)=420 million

i.e.

420=7\times 0+c

c=420 million

Thus at\ t=7\ year\ later\ i.e.\ 1907

P(t)=7\times 7+420=469 million

Thus at 1907 Population is 469 million

P'(t)=7 indicates that growth rate of Population is constant equals to 7 billion

8 0
3 years ago
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