WHAT IS THE GREEN BLANK???
PLEASE HELP ME ASAPPPP
Answers
Answer:
23
Step-by-step explanation:
Answer:
23
Step-by-step explanation:
N = number of nickels
D = number of dimes
N + D is the total number of coins which we are told is 23
The number in the green box is 23.
Related Questions
there is a bag filled with 3 blue and 4 red marbles. A marble is taken at random from the bag, the colour is noted and then it is not replaced. another marble is taken at random. what is the probability of getting 2 reds ?
Find a fraction between 3/4 and 4/5
PLEASE ANSWER ASAP! YOUR ANSWER MUST CONTAIN AN EXPLANATION IN ORDER TO RECEIVE POINTS AND THE BRAINLIEST ANSWER!!! THANKS!!!
Tickets to the spring festival are being sold online. the ticket price is $8 per person. the expression 8t + 2 represents the total cost for t tickets, including a $2 service fee.mr mathes purchases 4 tickets for his family. find the value if the expression when t= 4.8t + 2 = 8(. ? ) + 2
Answers
(f/g) (x)=(25-x^2 )/(x+5)
25-x^2=(5-x)(5+x)
(f/g) (x)=(5-x)(5+x)/(x+5)
cancle out x+5
(f/g) (x)=(5-x)
(0, 1) and (1, 1)
(0, 0) and (1, 1)
no solutions
Answers
Answer:
Step-by-step explanation:
we have
-------> equation A
-------> equation B
we know that
The solution of the system of equations is the intersection points both graphs
using a graphing tool
see the attached figure
The intersection both graphs is the point
therefore
the solution is the point
sol={(1,1)}
Answer A
Answers
Answer:
40%
Step-by-step explanation:
From the given statements:
The probability that it rains on Saturday is 25%.
P(Sunday)=25%=0.25
Given that it rains on Saturday, the probability that it rains on Sunday is 50%.
P(Sunday|Saturday)=50%=0.5
Given that it does not rain on Saturday, the probability that it rains on Sunday is 25%.
P(Sunday|No Rain on Saturday)=25%=0.25
We are to determine the probability that it rained on Saturday given that it rained on Sunday, P(Saturday|Sunday).
P(No rain on Saturday)=1-P(Saturday)=1-0.25=0.75
Using Bayes Theorem for conditional probability:
P(Saturday|Sunday)=[TeX]\frac{P(Sunday|Saturday)P(Saturday)}{P(Sunday|Saturday)P(Saturday)+P(Sunday|No Rain on Saturday)P(No Rain on Saturday)}[/TeX]
=[TeX]\frac{0.5*0.25}{0.5*0.25+0.25*0.75}[/TeX]
=0.4
There is a 40% probability that it rained on Saturday given that it rains on Sunday.
Final answer:
To find the probability that it rained on Saturday given that it rained on Sunday, we can use Bayes' theorem. We are given the probabilities of rain on Saturday and Sunday, and we can use the law of total probability to calculate the probability of rain on Sunday. Then, using Bayes' theorem, we can determine the probability of rain on Saturday given that it rained on Sunday.
Explanation:
We need to use Bayes' theorem to find the probability that it rained on Saturday given that it rained on Sunday. Let's denote R1 as the event that it rains on Saturday and R2 as the event that it rains on Sunday. We are given P(R1) = 0.25, P(R2|R1) = 0.50, and P(R2|~R1) = 0.25, where ~R1 represents the event that it does not rain on Saturday. We want to find P(R1|R2), which is the probability that it rained on Saturday given that it rained on Sunday.
- First, let's find P(R2).
- Using the law of total probability, we can express P(R2) as P(R2|R1)P(R1) + P(R2|~R1)P(~R1).
- Since P(R2|R1) = 0.50, P(R1) = 0.25, P(R2|~R1) = 0.25, and P(~R1) = 1 - P(R1) = 0.75, we can substitute these values into the equation and calculate P(R2).
- Next, we can use Bayes' theorem to find P(R1|R2).
- Bayes' theorem states that P(R1|R2) = (P(R2|R1)P(R1))/P(R2).
- Substituting the values we know, we get P(R1|R2) = (0.50*0.25)/P(R2).
- We can use the value we calculated for P(R2) in the previous step to find P(R1|R2).
Calculating these values will give us the probability that it rained on Saturday given that it rained on Sunday.
Learn more about Bayes' theorem here:
#SPJ3
Question 3 options:
x equals 35 over 6
x equals 30 over 7
x equals 168 over 5
x equals 196 over 19
Answers
Answer:
Option 3) 24 is right.
Step-by-step explanation:
Given in the picture is a triangle LMN. sides are MN = 12, LN = 21 and LM = x cm
Also MO is the angle bisector of angle M.
By applying angle bisector theorem for triangles we get
LM/MN = LO/NO
i.e. x/12 = 14/7
Simplify to get x = 24
Hence option 3 is right
Verify:
Check whether angle bisector theorem is true.
The proportion LM/MN =24/12 = 2
The proportion LO/NO =14/7 =2
Both are equal and hence verified
Answers
Sally started by filling a measuring cup with 3/4 of a cup of vegetable oil. That's a good amount of oil!
Then, she poured 1/4 of a cup of oil into a frying pan. Now we're getting things sizzling!
So, if we add the 3/4 cup and the 1/4 cup together, we get:
3/4 + 1/4 = 3/4 + 2/4 = 5/4
That means Sally poured a total of 5/4 (or 1 and 1/4) cups of oil in total.
Now, we're all set to cook up something delicious! Enjoy your culinary adventures, my dear!
B. The lengths of corresponding sides form equivalent ratios.
C. The lengths of corresponding sides have the same measure.
D. both (a) and (b)