How do i find brainly ai in the menu
Answers
Answer: You will see it and it will say ask ai. It should be under the qeustion you ask
Step-by-step explanation:
Related Questions
What is the value os f(150), And what does f(150) represent?
Which image (A'B'C'D') of ABCD cannot be produced using only reflection?
If X=3, What is the area of a triangle with sides, 6x ,7x, and 21x? A.117 in² B.378 in² C.189 in² D. 58.5 in²
Write an equation of the line that passes through the points (3,6) and (4,10) using function notation. A.) f(x) = 4x - 6 B.) f(x) = x + 4 C.) y = x + 4 D.) y = 4x - 6
Answers
number of prized to price is 5 to 80 or 5/80 which can be simplified to 1/16
1 price to 16 cents equals 250 prizes to x cents
1/16=250/x
times both sides by 16x aka cross multiply
x=250*16
x=4000 cents or $40 for 250 prizes
Answers
The probability of choosing Joey first is 1/12 .
If that happens, the probability of choosing Chloe next is 1/11 .
Then, the probability of choosing Zoe after that is 1/10 .
The probability of all these things happening is
(1/12) x (1/11) x (1/10)
= 1/1320 = 0.00076 = 0.076 percent
Answers
what you want to do is isolate for x by multiplying both sides by 3
10 × 3 = 30
So x = 30
Answers
The greatest common factor of 14, 56, and 63 is,
⇒ 7
We have to give that,
Numbers are,
14, 56 and 63
Since, The highest number that divides exactly into two more numbers, is called Greatest common factor.
Now, Factors of the numbers are,
14 = 2 x 7
56 = 2 x 2 x 4 x 7
63 = 3 x 3 x 7
Hence, the greatest common factor of 14, 56, and 63 is,
⇒ 7
To learn more about the Greatest common factors visit:
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2 × 7
56: 1 × 56
2 × 28
4 × 14
7 × 8
63: 1 × 63
3 × 21
7 × 9
GCF(14, 56, 63) = 7
Answers
3/4 = 9/12
11/12 – 9/12 = 2/12 = 1/6
11/12 - 9/12
2/12
Simplified, it becomes 1/6
Answer the following questions.
How many points was each part worth?
points
How many questions did Part A have?
questions
How many questions did Part B have?
questions
Answers
Answer:
1. How many points was each part worth?
- 12 points
2. How many questions did part A have?
- 2 questions
3. How many questions did Part B have?
- 3 questions
Step-by-step explanation:
We can set up our equation like this:
6x = 4y
In the above equation, x is representing the number of true/false questions and y is representing the nymber of multiple choice questions.
Now, the problem tells us that they want the least number of points possible so we know we need to use low numbers.
Since 6 is higher than 4, it's easier to go off of there.
6 x 1 = 6 4 is too big to go into 6 so we will move on.
6 x 2 = 12 4 goes into 12 3 times so we can use this.
Now that we've figured this out, we can put it in our equation:
6(2) = 4(3)
In the above equation, we can see that I've put 2 in for x because we multiplied 6 by 2 to get 12. I also put 3 in for y because we multiplied 4 by 3.
Now we can start with the questions:
1. How many points was each part worth?
Each part was worth 12 points because we can multiply 6 by 2 and get 12 or 4 by 3 and get the same thing
2. How many questions did part A have?
Part A had 2 questions because this is what x was when we multiplied by 6
3. How many questions did Part B have?
Part B had 3 questions because this is what y was when we multiplied by 4
Hope this helps!!
Final answer:
Each part is worth 12 points. Part A has 2 questions. Part B has 3 questions.
Explanation:
The problem states that the number of points for Part A is equal to the number of points for Part B, and we need to find the least number of points for which this is possible. Let's represent the number of questions in Part A as x. Since each true/false question is worth 6 points, the total points for Part A will be 6x. Similarly, let's represent the number of questions in Part B as y. Since each multiple choice question is worth 4 points, the total points for Part B will be 4y. To find the least number of points for which the two parts are equal, we need to find the smallest common multiple of 6 and 4.
The prime factorization of 6 is 2 x 3.
The prime factorization of 4 is 2 x 2.
From the prime factorization, we can see that the least common multiple (LCM) of 6 and 4 is 2 x 2 x 3 = 12.
Therefore, each part is worth 12 points.
To find the number of questions in Part A and Part B, we can substitute 12 for the total points in each part and solve for x and y:
6x = 12
x = 2
4y = 12
y = 3
Learn more about Least Common Multiple here:
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