Which graph represents a proportional relationship? A.
B.
C.
D.
Answers
Answer:
C
Step-by-step explanation:
A straight diagonal line going the middle of the graph is a proportianal relationship.
the answer is the letter
Step-by-step explanation:
the answer is C
Related Questions
Simplify the following expression. -i^6 · i^3 · i^-5
Solve each equation by factoring out the greatest common factor: 3n²+3n=0
Can you factor 30 X square minus 5X to the third
Josiah and his friends are going to the movies. Each ticket costs $10, and popcorn is $5 a bag. There is a $3 service fee for the entire purchase. He has $75. If he buys 4 tickets, what is the maximum number of bags of popcorn he can buy
Answers
Answers
factor
remember
if ab=0
assume that a and/or b=0
p^2+13p-30=0
fidn what 2 numbers add to 13 and multiply to -30
15 and -2
(p+15)(p-2)=0
set each to zero
p+15=0
p=-15
p-2=0
p=2
the roots are p=-15 and/or 2
6=z/5.9
Answers
Hello there!
Multiply both sides by 5.9 to get rid of the denominator:
35.4=z
And that's our final answer.Hope that helps you!
~Just a felicitous girlie
#HaveAnAwesomeDay
(6x3 – 4)(36x9 + 24x3 + 16)
(6x4 – 4)(36x8 + 24x4 + 16)
(6x4 – 4)(36x12 + 24x4 + 16)
Answers
8(27x¹²) - 8(8)
8(27x¹² - 8)
8(27x¹² + 18x⁶ - 18x⁶ + 12x⁴ - 12x⁴ - 8)
8(27x¹² + 18x⁸ + 12x⁴ - 18x⁸ - 12x⁴ - 8)
8[3x⁴(9x⁸) + 3x⁴(6x⁴) + 3x⁴(4) - 2(9x⁶) - 2(6x⁴) - 2(4)]
8[3x⁴(9x⁸ + 6x⁴ + 4) - 2(9x⁸ + 6x⁴ + 4)]
8(3x⁴ - 2)(9x⁸ + 6x⁴ + 4)
The answer is C.
Hello there!
This is a difference of cubes of the form:
(a^3-b^3) which always factors to (a-b)(a^2+ab+b^2)
So if you find the cube of each term you will have a and b for the factors above.
(216x^12)^(1/3)=6x^4 and 64^(1/3)=4 so
(6x^4-4)(36x^8+24x^4+16), So C. is the correct answer.
Answers
Answer
40%
Explanation
A parentage value is a value that has been compared to 100.
Percentage = (change in the value)/(the original value) × 100%
= (35-25)/25 × 100%
= 10/25 × 100%
= 40%
=40%
------------------
3. Move the point of the compass to the mark you made and make another mark that intersects the circle.
4. Continue in this way around the circle until you come back to the first mark.
(Hint: The last mark might not coincide precisely with the first mark, but your drawing should look something like the sketch.)
5. Select one of the marks on the circle and use a straightedge to draw line segments connecting that mark to all the marks that are not next to it.
6. Repeat the process for each mark on the circle.
With the design you created in the previous question. Select a pair of adjacent compass marks on the circle. Then follow these instructions and answer the question. 1. Make a crease by folding the paper so that the two marks coincide with each other. When you open the paper, the crease will show you the midpoint along the circle between the two marks. 2. Repeat the process to find the midpoint between each pair of marks on the circle. 3. Use a straightedge to draw line segments connecting each midpoint to the midpoint that is next to it. What type of figure did you create?