<span>The probability of getting heads with both coins being tossed is 1/4. The probability of getting a heads on one coin is 50% (or 1/2) since there is only two possible outcomes, heads or tails. When you factor in two coins, you have to multiply the probabilities together, 1/2 x 1/2, which is how you get the answer of 1/4 or 25%. Another way to reinforce this is that there are 4 possible outcomes to the flips. You could get a heads-heads, tails-heads, heads-tails, or tails-tails. Getting the heads-heads result is 1 out of 4 or 1/4 (25%).</span>
First, change the division sign to multiplication, and flip the second fraction
(1/4)/(9/10) = 1/4 x 10/9
1/4 x 10/9 = 10/36
10/36 is your answer, and there is not enough in the numerator to change into an mixed fraction.
hope this helps
Answer:
<u>4.63 as simplified fraction is</u>
<u>463/100</u>
Step-by-step explanation:
<em>4.63 as a fraction in simplest form</em>
<em>To convert 4.63 to fraction, follow these steps:</em>
<em />
<em>First write down the decimal number divided by 1 like this:</em>
<em />
<em>4.63/1</em>
<em />
<em>As we have 2 digits after the decimal point in the numerator, we need to multiply both the numerator and denominator by 10² = 100, so that there is no decimal point in the numerator</em>
<em />
<u><em>4.63 × 100</em></u>
<em> 1 × 100</em>
<em> = </em>
<em>463/100</em>
<em />
<em>As the numerator is greater than the denominator, we have an improper fraction, so we can also express 4.63 as a mixed number, thus 463/100 is equal:</em>
<em />
<em>4 63/100</em>
<span>M divides JK into two parts with lengths in a ratio of 1:3
so JM:MK is either 3:1 or 1:3
before solving for M, need to find mid-pt of JK, point L
L is at (-4+8)/2 and (11-1)/2 so L is at (2,5)
mid-pt of JL is at (-4+2)/2 and (11+5)/2 so it is at (-1,8)
and mid-pt of LK is at (8+2)/2 and (-1+5)/2 so it is at (5,2)
note that these pts are the fourths. They </span><span>divide the segment into fourths, so the three-quarter segment is indeed thrice as long as the quarter segment. They are the ans for pt M.
M is (-1,8) or (5,2)
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