All Questions

0

1867

2

what is 24% of 36

Melody ●●

Guest Jun 29, 2015

0

2022

54

+13

I've got one last question for yah. I thought I knew the answer, but I didn't. Ok:

I've got one last question for yah. I thought I knew the answer, but I didn't. Ok:
y is directly proportional to x. When y = 20, x = 4
Calculate x when y = 80

rosala ●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●●

Gotcha Jun 29, 2015

0

836

1

In 5 hours, a man earns £30. How much does he earn in 6 hours?

Alan ●

Guest Jun 29, 2015

0

1081

1

+13

The distance(D km) that sally cycles varies directly as her speed (S km/h). So D=kS. She cycles 16km at an average speed of 8km/h.

The distance(D km) that sally cycles varies directly as her speed (S km/h). So D=kS. She cycles 16km at an average speed of 8km/h.
a) Find a formula connecting D and S.
Ans= D= 2S (I think this is correct)
b) How far would she cycle read more ..

Alan ●

Gotcha Jun 29, 2015

+5

828

1

+600

I edited my post about the graph, please take a look.

Alan ●

Eloise1st Jun 29, 2015

+5

1134

5

+600

The graph below shows the cost (C) of packets of juice (N).

The graph below shows the cost (C) of packets of juice (N).

Complete the formula: C=___N
I have two answers for this, but I'm read more ..

Eloise1st ●●●●●

Eloise1st Jun 29, 2015

0

774

1

i would like to know the degree of angle, i already know the the opposite and adjacent

Alan ●

Guest Jun 29, 2015

0

938

1

what is loci?

what is loci? As when ever it appears in the paper i never get the answer correct. aswell as our school dont appear to teach us loci in lessons.

Alan ●

Guest Jun 29, 2015

0

643

0

what is 535636+5555345:5355=??

Guest Jun 29, 2015

0

754

0

(3.45E6)-(7.8E5)=

Guest Jun 29, 2015

0

1051

1

+1310

i need help plz!

Simplify

CPhill ●

AWESOMEEE Jun 28, 2015

+13

1186

3

+1310

weekly funny pic

sorry, i was on vacation:

rosala ●●●

AWESOMEEE Jun 28, 2015

0

2134

1

solve for x. (x/3)+(3x/4)= 2

Sir-Emo-Chappington ●

Guest Jun 28, 2015

0

2177

1

Simplify: \[ \dfrac{1}{1+\dfrac{1}{1+\dfrac{1}{1+\dfrac{1}{1+1}}}}. \]

Alan ●

Guest Jun 28, 2015

0

2133

6

Tom took five math tests and got an integer score on each of them. He never scored higher than 90, and his lowest score was the fourth test.

Tom took five math tests and got an integer score on each of them. He never scored higher than 90, and his lowest score was the fourth test. If his average score, rounded to the nearest integer, was 82, what is the lowest possible score he could have gotten read more ..

Melody ●●●●●●

Guest Jun 28, 2015

0

1774

2

A positive integer is 29 more than 18 times another. Their product is 6354. Find the two integers.

CPhill ●●

Guest Jun 28, 2015

0

1251

2

lowest common multiple of 600 and 108

Anonymous4338 ●●

Guest Jun 28, 2015

0

1494

1

Applications using Quadratic equations

Two companies working together can clear a parcel of land in 22 hours. Working alone, it would take Company A 2 hours longer to clear the land than it would Company B. How long would it take Company B to clear the parcel of land alone? (Round your answer to read more ..

CPhill ●

Guest Jun 28, 2015

+4

4876

4

+1833

a) Describe all positive integers that have exactly 3 positive divisors. b) How many positive divisors of 8400 have at least 4 positive divi

a) Describe all positive integers that have exactly 3 positive divisors. b) How many positive divisors of 8400 have at least 4 positive divisors?

Melody ●●●●

Mellie Jun 28, 2015

0

3660

1

+1833

Suppose $n$ is a positive integer such that $6n$ has exactly 9 positive divisors. How many prime numbers are divisors of $6n$?

Suppose $n$ is a positive integer such that $6n$ has exactly 9 positive divisors. How many prime numbers are divisors of $6n$?
Suppose $n$ is a positive integer such that $6n$ has exactly 9 positive divisors. What is $n$?

CPhill ●

Mellie Jun 28, 2015

0

6545

10

+1833

A certain positive integer has exactly 20 positive divisors. What is the smallest number of primes that could divide the integer?

(a) A certain positive integer has exactly 20 positive divisors. What is the smallest number of primes that could divide the integer?
(b) A certain positive integer has exactly 20 positive divisors. What is the largest number of primes that could read more ..

CPhill ●●●●●●●●●●

Mellie Jun 28, 2015

0

4301

8

+1833

You have a machine that can add exactly 46,899 pieces of candy per scoop to a giant vat and another machine that can remove exactly 13,576 p

You have a machine that can add exactly 46,899 pieces of candy per scoop to a giant vat and another machine that can remove exactly 13,576 pieces of candy with a different scoop from the giant vat. You have a total supply of 600,000 pieces of candy. Your read more ..

CPhill ●●●●●●●●

Mellie Jun 28, 2015

+1

4759

2

+1833

Use the Euclidean algorithm to find integers $x$ and $y$ such that $164x + 37y = 1.$ State your answer as a list with $x$ first and $y$ seco

Use the Euclidean algorithm to find integers $x$ and $y$ such that $164x + 37y = 1.$ State your answer as a list with $x$ first and $y$ second, separated by a comma.

CPhill ●●

Mellie Jun 28, 2015

All Questions ⁺⁰230451 Questions

what is 24% of 36

I've got one last question for yah. I thought I knew the answer, but I didn't. Ok:

In 5 hours, a man earns £30. How much does he earn in 6 hours?

The distance(D km) that sally cycles varies directly as her speed (S km/h). So D=kS. She cycles 16km at an average speed of 8km/h.

I edited my post about the graph, please take a look.

The graph below shows the cost (C) of packets of juice (N).

i would like to know the degree of angle, i already know the the opposite and adjacent

what is loci?

what is 535636+5555345:5355=??

(3.45E6)-(7.8E5)=

i need help plz!

weekly funny pic

solve for x. (x/3)+(3x/4)= 2

Simplify: \[ \dfrac{1}{1+\dfrac{1}{1+\dfrac{1}{1+\dfrac{1}{1+1}}}}. \]

Tom took five math tests and got an integer score on each of them. He never scored higher than 90, and his lowest score was the fourth test.

A positive integer is 29 more than 18 times another. Their product is 6354. Find the two integers.

lowest common multiple of 600 and 108

Applications using Quadratic equations

a) Describe all positive integers that have exactly 3 positive divisors. b) How many positive divisors of 8400 have at least 4 positive divi

Suppose $n$ is a positive integer such that $6n$ has exactly 9 positive divisors. How many prime numbers are divisors of $6n$?

A certain positive integer has exactly 20 positive divisors. What is the smallest number of primes that could divide the integer?

You have a machine that can add exactly 46,899 pieces of candy per scoop to a giant vat and another machine that can remove exactly 13,576 p

Use the Euclidean algorithm to find integers $x$ and $y$ such that $164x + 37y = 1.$ State your answer as a list with $x$ first and $y$ seco

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