HELP ASAP ROCKY!!! will get branliest.​
HELP ASAP ROCKY!!! will get branliest.​ - 1

Answers

Answer 1
Answer:

Answer :

  • One solution

Step by Step explanation :

Take the given equation :

⇒2 + x = 6

Now, start solving it

⇒x = 6 - 2

⇒x = 4

Hence, Solution of given equation is 4. And only one solution exists.

Answer 2
Answer:

Answer:

one

Step-by-step explanation:

the answer is 4 and there is only one solution there


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Does anyone wanna help

How do I create a histogram for the data?

Answers

Answer:

Group by buckets and use that information to make your histogram.

Step-by-step explanation:

When you make a histogram you need to group elements into buckets, and out of those buckets make your histograms. You could for example take the mean or the median of groups and out of that information make the histogram. That is your decision.

For example that you have

JM    85

JM    73

so the mean between 85 and 73 is  79 , so in your histogram the height of JM would be 79.

To summarize, you group by buckets and use that information to make your histogram.

DOES ANYONE PLEASE KNOW? ANSWER IF YOU KNOW PLEASE

Answers

Answer:

The first equation.

Step-by-step explanation:

Answer:

m = -12.50, b = 1,500; The first option.

Step-by-step explanation:

To figure out the slope I used the equation, y1 - y2 / x1 - x2, to get the answer -12.50.

For the y-intercept ( b ), I just looked at the data table and where there was a zero in the X side of the Y there would be the, b, or y-intercept.

Stor (34 20 +27 +21 +29+19)Step 2: 34 - 25 =9 20-25=-5
27 - 25= 2 21 - 25 = -4
29 - 25 = 4 19 - 25 = -6
Step 3: 9+ (-5) + 2 + (-4) + 4+ (-6)=0
Step 4:
O = 0

Answers

Answer:

what is the question???

a total of 442 tickets were sold for the school play. They were either adult tickets or student tickets. There were 58 fewer

Answers

Complete Question:

A total of 442 tickets were sold for the school play. They were either adult tickets or student tickets. There were 58 fewer

There were 58 fewer student tickets sold than adult tickets.  How many adult tickets were sold?

Answer:

250 adults tickets

Step-by-step explanation:

Given

Represent Adult with A and Children with C

Total = 442

A = C + 58

Required

Find A

Since the ticket were either bought by A or C; then

A + C = Total

This gives:

A + C = 442

Substitute C + 58 for A

C + 58 + C = 442

Collect Like Terms

C + C = 442 - 58

2C = 384

Divide through by 2

C = 192

Recall that:

A = C + 58

A = 192 + 58

A = 250

Hence, 250 adults bought the ticket

There were 192 adult tickets and 250 student tickets sold for the school play, totaling 442 tickets.

  • Let's denote the number of adult tickets sold as "A" and the number of student tickets sold as "S." According to the information provided, we have two equations:
  • A + S = 442 (since a total of 442 tickets were sold).
  • A = S - 58 (since there were 58 fewer adult tickets than student tickets).
  • Now, we can use a system of equations to solve for A and S. We can substitute the value of A from the second equation into the first equation:
  • (S - 58) + S = 442
  • Combine like terms:
  • 2S - 58 = 442
  • Add 58 to both sides:
  • 2S = 442 + 58
  • 2S = 500
  • Now, divide by 2 to solve for S:
  • S = 500 / 2
  • S = 250
  • So, there were 250 student tickets sold.
  • Now, we can find the number of adult tickets (A) using the second equation:
  • A = S - 58
  • A = 250 - 58
  • A = 192
  • Therefore, 192 adult tickets and 250 student tickets were sold for the school play.

Complete question should be:

How many adult tickets and student tickets were sold for the school play if a total of 442 tickets were sold, and there were 58 fewer adult tickets than student tickets?

For more questions on tickets -

brainly.com/question/27710307

#SPJ3

1. Find y, A. and B.

Answers

3A=120 degrees (bcoz they are alternate exterior angles)

A= 40 degrees

5B= 120 degrees( bcoz they're alternate exterior angles)

B= 24 degrees

to find value of y I equalized

8+15=29/3 + y

y= 23-29/3

y=17/3

Please help please help please help

Answers

Answer:

rules of algebra

A geometric proof involves writing reasoned, logical explanations that use definitions, axioms, postulates, and previously proved theorems to arrive at a conclusion about a geometric statement.