(14 POINTS!) Based On the information in the table, is the cost of the apples proportional to the weight of apples ?
Answers
Answer:
yes it is proportional, if you subtract 3.76 from 5.64 you get 1.88 then add 1.88 to each number to make sure it's right.
Answer:
The statement of whether the cost is proportional to the cost and weight of apples is: yes, it is proportional.
Step-by-step explanation:
From what I can find out from the graph, I would firstly likely want to see if there is a constant between each pound and cost. Meaning, I would want to see if there is a rule that is used throughout the table.
From what I had found out, the rule of this table is:
(x = pounds of apples)
(y = cost of apples)
y = 1.88x
This means that in order to get the 'y' value, also known as the cost of apples, we must multiply 1.88 to the 'x' values, pounds of apples.
This can be found by:
First, dividing 3.76 to 2, your quotient is: 1.88
Then we need to see if this applies to the other terms as well by multiplying 1.88 to each 'x'
y = 1.88x
y = 1.88(3) = 5.64
y = 1.88(4) = 7.52
y = 1.88(5) = 9.4
You get the same vaule, which means that this is proportional to the table provided.
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\dfrac{1}{3}(4\cdot3)+2^3= 31 (4⋅3)+2 3
Is 8/6 greater than or less than 11/12
problems involving ratio and propotion in real life. tete and tuke share P8900 in the ratio 2:3. how much does each get respective?
b.) a quadrilateral with exactly one pair of parallel sides
c.) a quadrilateral with two pairs of parallel sides
d.) a quadrilateral with four congruent sides
Answers
B
The correct answer is A) a quadrilateral with no pairs of parallel sides i took the test and got it correct
Step 2: 5x – 3x – 5 = 20
Step 3: 2x – 5 = 20
Which of these is most likely the next step?
Answers
A. Lines m and n have the same slope so they are parallel.
B. Lines m and n have the same slope so they are perpendicular.
C. Lines m and n have opposite reciprocal slopes so they are perpendicular.
D. Lines m and n have opposite reciprocal slopes so they are parallel.
Answers
HENCE STATEMENT A IS CORRECT.
WHAT IS RELATIONSHIP ?
Finding if and statement given match to asked or not.
How to solve?
A. Lines m and n have the same slope so they are parallel.- true
B. Lines m and n have the same slope so they are perpendicular.- false
C. Lines m and n have opposite reciprocal slopes so they are perpendicular.- false
D. Lines m and n have opposite reciprocal slopes so they are parallel.- false
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Answer:
A. Lines m and n have the same slope so they are parallel.
Step-by-step explanation:
Answers
Answer:
It helps distinguish it from other means, such as the geometric mean and the harmonic mean. When someone asks for the average of a group of numbers, they’re most likely asking for the arithmetic mean. An arithmetic mean is calculated by adding several quantities together and dividing the sum by the number of quantities.
Step-by-step explanation:
I got a 100% for this answer :)
Answers
16/2*8 + 3^2 = 8*8 + 9 = 64 + 9 = 73
The correct result would be D: 73.
Answer:
It is 73
Step-by-step explanation:
Hope this helped
3t = 5
3t = 5(3 – t)
3 + t = 5 + (3 – t)
3t + 5(3 – t) = 3
Answers
Answer:
The correct answer:
B.) 3t = 5(3 – t)
Step-by-step explanation:
Drag each tile to the correct cell in the table.
Trip to end of trail — 3, t, 3t
Trip back — 5, 3 - t, 5(3 - t)
Tap the THANKS button and RATE ⭐️
(If helpful)
Final answer:
For a problem involving distance, rate, and time, the equation 3t + 5(3 - t) = 3 can be used to find the time it took for Stu to hike the trail. In it, 't' is the time hiking, and the equation represents the total distance he traveled set equal to his total travel time
Explanation:
For this kind of problem, it is key to remember that distance is equal to speed times time (this is often stated as distance = rate x time or d = rt). In this case, you need to find the time it took Stu to hike the trail. As Stu hiked at an average rate of 3 miles/hour and ran at a faster speed of 5 miles/hour, we can create the equation in terms of 't', where 't' is the time it takes to hike.
Because the total time he was traveling (hiking and running) is 3 hours, the correct equation is 3t + 5(3 – t) = 3. This equation represents the distance that Stu hiked (3t) plus the distance that he ran (5 times the remaining time), equaling the total distance that he traveled. To solve for 't', you would set these two terms equal to the total travel time of 3 hours.
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