When x = 4, y = 10. Find y when x = 30.

Arturiano [62]

3/5 of a gallon or .06

Explanation:

To solve you need to divide the three gallons of paint by the 5 cans. This can be solved in two ways.

Way 1 (fraction)

This is the easiest way, you simply put the first number in the equation on top and the second on the bottom, then simplify if possible. When we do this we get 3/5 and it can’t be simplified so we leave it as the fraction three fifths of 3/5.

Way 2 (decimal)

This way you divide 3 by 5, you can use long division to do this but it takes a long time. The answer is 0.6.

I hope this helps. Please mark me the Brainliest, it’s not necessary but I put time and effort into every answer and I would appreciate it greatly. Have a great day, stay safe and stay healthy ! :)

4 0

3 years ago

Read 2 more answers

An electronics store offers students a discount

salantis [7]

Answer:

83.9357% increase for the buyer

Step-by-step explanation:

5 0

3 years ago

Algebra 2: answer these three questions. all of the questions are in the picture below

Kisachek [45]

1)

i) Reflection about y axis i.e. x=0

ii) Horizontal shrink by scale factor 4

iii) vertical shift by 4 units up.

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2) f(x) passes through (1,-1) and (0,1)

So slope = (1+1)/(0-1) = -2

Using point slope form equation of f(x) is

y-1 = -2 (x-0) or y = -2x+1

g(x) passes through (0,-1) and (1,1)

Slope = (2/1) = 2

So using point slope form g(x) is

y-1=2x

Hence we find that y-1 = -2x is transformed into y-1 = 2x

i.e. there is a reflection of f(x) on the line y =1

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8 0

3 years ago

A company making backpacks charges $29.99 for each backpack. It costs $6.45 to make each backpack. The company can make backpack

Ne4ueva [31]

A minimum of 220 backpacks must be produced to obtain the desired benefits.

Since a company making backpacks charges $ 29.99 for each backpack, and it costs $ 6.45 to make each backpack, and the company can make backpacks in multiples of 10 and there is $ 1,000 in fixed costs, and the company wants to make at least $ 4,000 profit each week, to determine how many backpacks should be produced, the following calculation must be performed: