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sergij07 [2.7K]
3 years ago
12

Please help!!! I’ll mark you as brainliest!!!!

Mathematics
1 answer:
Daniel [21]3 years ago
5 0

Answer: D $26

Step-by-step explanation:

50-(50x.3)= 35

35-6=29

29-3=26

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Holland added three decimals that made a sum of 2. One of the decimals was 0.34. What are two other decimals Holland could have
ddd [48]
From this question, you can conclude:
1. There are 3 decimal
2. Decimal1 + decimal2+ decimal3= 2
3. The first decimal is 0.34

If you insert the 3rd into 2nd equation, it will become:
0.34+ decimal2+ decimal3= 2
decimal2+ decimal3= 2-0.34
decimal2+ decimal3= 1.56

If there are no rules regarding the second and third decimal, then you can use this both
1.01 + 0.55
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Add and simplify 7/8+ 1/6
Svet_ta [14]

Answer:

17/24

Step-by-step explanation:

4 0
3 years ago
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Need help with what I did they all add up to 4 which is what the question asks for but it says that it not right
ludmilkaskok [199]

Answer: Try putting the positive number and then the negative number after the and like the example.

Step-by-step explanation:

Your answers are right, it could be a glitch.

6 0
3 years ago
What times what equals -152 and when added equals 12
sergeinik [125]
You can set up an equation to figure this out.

-152+x=12

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6 0
3 years ago
Jackson currently has $35 in his bank account, and he is saving $15 a week to eventually buy a new cell phone. He can represent
RSB [31]

Answer:

Answer:

1. We have our function y = 15x + 35

a) Where the x represents the numbers of weeks since each week he is saving $15, which is the independent variable.

b) Where the y represents the total money he has, which is the dependent variable.

c) the slope is 15, as x increments, the slope goes up by 15.

d) The y-intercept is 35, because when x = 0, y = 35.

2. To create the table you have to find the value of y, knowing the values of x.

Using our function, when x = 0

y = 15(0) + 35

y = 0 + 35

y = 35

Using our function, when x = 1

y = 15(1) + 35

y = 15 + 35

y = 50

Using our function, when x = 2

y = 15(2) + 35

y = 30 + 35

y = 65

Using our function, when x = 3

y = 15(3) + 35

y = 45 + 35

y = 80

Using our function, when x = 4

y = 15(4) + 35

y = 60 + 35

y = 95

Using our function, when x = 5

y = 15(5) + 35

y = 75 + 35

y = 110

Yes, the table is proportional, because for each week, the value of his money is increasing by 15.

3. To create the graph, you can put the values of the table into the graph

And the graph is not proportional because to be proportional the relationship between “x” and “y” should be constant, meaning that, if “x” changes, “y” changes by the same percentage.

In this case our function has an intercept of 35 meaning that at week 0, he has $35 saved,

after a week: $50,

after two weeks: $65,

So, although is linear, is not proportional because when you double the weeks saved, you don't double the money saved.

4 0
3 years ago
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