8:4 6:4 8:2 6:3 biggest ratio
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Related Questions
Please help and explain how
Three vertices of square PQRS are P(–3, –2), Q(–1, 3), and R(4, 1). What are the coordinates of the fourth vertex?
If a function f is continuous for all x and if f has a relative maximum at (-1, 4) and a relative minimum at (3, -2), which of the following statements must be true? (a) The graph of f has a point of inflection somewhere between x = -1 and x= 3 (b) f'(-1) = 0 (c) this is wrong (d) The graph of f has a horizontal tangent line at x = 3 (e) The graph of f intersects both axes - Correct answer I understand why e is correct, but I do not get why a, b, and d are all wrong. Aren't b and d to be expected since they are relative max/min's? I also can't imagine a case in which "a" is incorrect. Can someone explain why they are wrong? Thank you!
What does it mean for a product of factors to be expressed using exponents
Point B of the Triangle = ( x+2)
Point C of the Triangle = ( 6x+10)
(a) What is the value of x? Show your work.
(b) What is the measure of angle C? Show your work.
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funny I just answered this one. all angles add to 180, so add like terms and solve for x. plug that value into c and solve
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Patrick ate on Friday 3/5 so 5/5-3/5=2/5
On Saturday P. ate 1/2 of 2/5 so = 1/2*2/5= 2/10=1/5
So deduct 1/5 from 2/5 and we have 1/5 left
Final answer:
Patrick ate 1/5 of the pizza for lunch on Saturday. To find this, we first calculated how much pizza was left over after he initially ate 3/5 of it, which was 2/5. Then, knowing he ate half of the leftover pizza, we multiplied 2/5 by 1/2 to get 1/5.
Explanation:
The subject of this question is fractions. In this problem, we want to find out how much of the leftover pizza Patrick had for lunch on Saturday. Initially, Patrick ate 3/5 of the pizza, which means 2/5 of the pizza was left over. Then, he ate 1/2 of that remaining pizza for lunch on Saturday.
To find how much pizza he actually ate, we need to multiply the fractions. That is, 2/5 (leftover pizza) * 1/2 (Patrick's lunch). When you multiply these two fractions, you get 2/10 or 1/5. Therefore, Patrick ate 1/5 of the pizza for lunch on Saturday.
Learn more about Fractions here:
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Answer:
He can rent 3 movies
Step-by-step explanation:
Consider the provided information.
It is given that Jason wants to use his earnings from Monday and Tuesday for online movie rentals. movies cost $2.96 each to it.
On Monday he sold 11.9 pounds of cans in on Tuesday he sold 10.7 pounds of cans.
Total pounds of cans he sold is:
11.9 + 10.7 = 22.6 pounds
He sold 22.6 pounds of can.
1 pound of can equals 0.40
Thus the total amount is:
22.6 × 0.40 = 9.04
So, total earning of two days is $9.04
The movies cost is $2.96 each.
The total movies Jason can rent is:
Hence, he can rent 3 movies
That means that Jason can rent 9/2.96 ≈3 movies
B: the Angle-Side-Angle Postulate (ASA)
C: the Angle-Angle-Side Theorem (AAS)
D: the SAS Postulate
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Answer:
HL Theorem
Step-by-step explanation:
Here, we see that both triangles have a right angle, making them right triangles. We know that the hypotenuse must be equivalent, as it is the same line. Furthermore, we see that one of the legs from each triangle are equivalent. Therefore, we can use HL Theorem to prove these triangles are equal.
Answer:
The SAS postulate
Step-by-step explanation:
- Longer lengths of the two triangles are equal (S)
- The triangles are reflected about the line where their equal hyputenuses meet (S)
- The right angle of one triengle is equal to the right angle of the other triengle (A)
Thus the two triangles are congruent as evidenced by the SAS postulate.
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Make the other side x.
12x=42
x=42/12=3.5
The perimeter is 2x+2y where x and y are sides of the rectangle.
P= 2(3.5)+2(12)=7+24=31 inches
Hope this helps.
Answer:
The area is one side times the other side
Make the other side x.
12x=42
x=42/12=3.5
The perimeter is 2x+2y where x and y are sides of the rectangle.
P= 2(3.5)+2(12)=7+24=31 inches
Hope this helps.
Answers
6. 9,300 The digit to the right of the hundred's place is 5, so round the 2 up to a 3.
7. 5,070 The digit to the right of the ten's place is 8, so round the 6 to a 7.
8. 5,280 The digit to the right of the ten's place is a 2, so keep the 8 the same and change the 2 to a 0.
9. 813
10. 220
11. 44,770
12. 76,000
13. 920
14. 220,000
15. 82,300
16. 5,500
17. 500
18. 913,600
19. 88,300
20. 630
Some basic rules to remember about rounding:
1. If the digit to the right of the place you're rounding is greater than 5, increase the number by 1 and change all digits to the right to 0.
2. If the digit to the right of the place you're rounding is less than 5, keep the digit the same and change all digits to the right to 0.
3. If you're rounding 9 up, carry 1 over to the next place to the left. For instance, when rounding 987 to the nearest hundred, you would round up the 9 because 8 is greater than 5. The answer would be 1,000, because you have to carry the 1 over to the left.
Answer:
5. 1,000,000 Because the digit to the right of the hundred thousand's digit is a 9, you need to round it up. Since the number is 900,000, however, you should round it to 1,000,000
6. 9,300 The digit to the right of the hundred's place is 5, so round the 2 up to a 3.
7. 5,070 The digit to the right of the ten's place is 8, so round the 6 to a 7.
8. 5,280 The digit to the right of the ten's place is a 2, so keep the 8 the same and change the 2 to a 0.
9. 813
10. 220
11. 44,770
12. 76,000
13. 920
14. 220,000
15. 82,300
16. 5,500
17. 500
18. 913,600
19. 88,300
20. 630
Step-by-step explanation:
Some basic rules to remember about rounding:
1. If the digit to the right of the place you're rounding is greater than 5, increase the number by 1 and change all digits to the right to 0.
2. If the digit to the right of the place you're rounding is less than 5, keep the digit the same and change all digits to the right to 0.
3. If you're rounding 9 up, carry 1 over to the next place to the left. For instance, when rounding 987 to the nearest hundred, you would round up the 9 because 8 is greater than 5. The answer would be 1,000, because you have to carry the 1 over to the left.