The cube has 6 possible outcomes. The probability of either of
two of them occurring is 2/6 = 1/3 .
The coin has 2 possible outcomes. The probability of one of them is 1/2 .
The probability of both specified outcomes occurring is
(1/3) x (1/2) = <em>1/6 </em>= (16 and 2/3) percent
A possible example of this can be:
A circumference of a circle is 78.5, although we want to figure out what the diameter is. Circumference of a circle's formula is

* diameter. To find out what the unknown diameter was, we reverse the steps and do circumference/pi.
Let this number be x. The next number is (x+1). And their sum is 57. Then, we have to solve this equation x+x+1=57

Emily's number was 28
<span>What is the simplified form of the expression 7[63÷(5^2-2^2)-1]?
</span>7[63÷(5^2-2^2)-1]
= 7[63÷(25-4)-1]
= 7[63÷(21)-1]
= 7[3-1]
= 7 (2)
= 14
answer is <span>C. 14
</span><span>Which is a solution of the equation y=4x+3?
answer is
C. (4,19)
</span>y=4x + 3
19 = 4(4) +3
19 = 16 +3
19 = 19