What is the probability as a fraction of rolling a number cube and getting a 1?

Answers

Answer 1
Answer:

Answer:

1/6

Step-by-step explanation:

this is because on the cube there is a a change of 6 numbers and you want a 1

1/6


Related Questions

Fast as possible, 100 pointWrite an expression for the Product of (x+5)(x-3)
Let k = 5. What is the value of 27 – k · 2? A. 11 B. 17 C. 24 D. 44
What multiplies to negative 4 and adds to 7
6.371 in lowest terms
Solve ry + s = tx - m for y. Explain each step in your solution?A. Would there be any limitations for the value of each variable? If so, explain the limitation?

Given the function rule f(x)= x^-2 - 4x + 3, what is the output of f(-3)?A. 24
B. 21
C. 0
D. -3

Answers

Answer:

f(-3) = 15,111111

Step-by-step explanation:

In order to find out f(-3), we need to substitute x with -3.

Since f(x)= x^-2 - 4x + 3,

f(-3) = (-3)^-2 -4(-3) + 3

f(-3) = 1/9 + 12 + 3

f(-3) = (1 + 108 + 27) / 9

f(-3) = 136 / 9

f(-3) = 15,111111

input -3 for x
f(-3)=(-3)^2-4(-3)+3
f(-3)=9+12+3
F(-3)=24

A

When embedding fraction addition problems in familiar contexts, the lowest common denominator for parts of a dozen is

Answers

Answer:

The lowest common denominator for parts of a dozen is 12.

Step-by-step explanation:

One hundred times the quantity eight plus nine

Answers

100  times 19
1900
i hope i helped!!

9+8=17 so 17×100=1,700. The answer is 1,700

Which friend has greatee elevation & which friend is father from sea level?

Answers

Greater elevation: Howard
Closer: Peter

The product of 7/16, 4/3, and 1/2 isa. 7/12.
b. 7/24.
c. 21/32.
d. 2 13/48.

Answers

If you would like to know how much is the product of 7/16,4/3, and 1/2, you can calculate this using the following steps:

7/16 * 4/3 * 1/2 = 7/24

The correct result would be b. 7/24.
(7)/(16) *  (4)/(3) *  (1)/(2)  =  (7* 4* 1)/(16* 3* 2)=(7* 4)/(4* 4* 3* 2)=(7)/(4* 3* 2)\n\n =(7)/(12*2) =\boxed{\bf{(7)/(24)}}

Your answer is B. 7/24.

Can someone help me and explain step by step?

Answers

I'm not a master of probabilities, but I reckon the answer is 3/16.
The probability that the first spin lands on blue is (6)/(8) (6 blue sections of all possible 8)
The probability that the second spin lands on grey is (2)/(8) (2 gray sections of all possible 8)

So, the probability that the first spin lands on blue and the second spin lands on grey is (6)/(8)\cdot(2)/(8)=(3)/(4)\cdot(1)/(4)=\boxed{(3)/(16)}