# When two coins are tossed is?

## When two coins are tossed is?

When we toss two coins simultaneously then the possible of outcomes are: (two heads) or (one head and one tail) or (two tails) i.e., in short (H, H) or (H, T) or (T, T) respectively; where H is denoted for head and T is denoted for tail.

### Is tossing 2 coins a simple event?

A simple event is one that can only happen in one way – in other words, it has a single outcome. If we consider our previous example of tossing a coin: we get one outcome that is a head or a tail. A compound event is more complex than a simple event, as it involves the probability of more than one outcome.

How many ways can 2 coins fall?

4 different ways
Suppose you toss two coins simultaneously. The outcomes are the various combinations of a head and a tail on the two coins. Because each coin can land in two possible ways (heads or tails), the two coins can land in 2 × 2 = 4 different ways. Table 6.2 has a row for each of these four outcomes.

When two coins are tossed what is the probability of the event that head or tail on both coins?

Hence, probability of getting both heads or both tails =n(E)/n(S)=2/4=21.

## When two coins are tossed then what will be the probability of getting at least one head?

Therefore, P(getting at least 1 head) = P(E) = n(E)/n(S) = 3/4.

### What is the probability of a coin?

When we flip a coin there is always a probability to get a head or a tail is 50 percent. Suppose a coin tossed then we get two possible outcomes either a ‘head’ (H) or a ‘tail’ (T), and it is impossible to predict whether the result of a toss will be a ‘head’ or ‘tail’.

When two coins are tossed the probability of both heads turn up is *?

So , There are 4 possible events. Probability of getting two heads P(H,H) = Favourable events / Total events = 1 / 4 .

Are two coin tosses independent?

This equation says that events A and B are independent if the probability of A is unaf fected by the fact that B happens. In these terms, the two coin tosses of the previous section were independent, because the probability that one coin comes up heads is un affected by the fact that the other came up heads.

## Is flipping a coin 2 times an independent or dependent?

Flipping a coin is an example of an independent event. When flipping a coin, the probability of getting a head does not change no matter how many times you flip the coin.

### When two coins are tossed together what is the probability that neither of them shows up head?`?

Two coins are tossed simultaneously; we can obtain the combination of sample space as shown below. The number of sample space n(S) is 4. Add the above two probabilities to obtain the probability of both heads or both tails. Thus, the probability of occurrence of both heads or both tails is 12.

Parts of a Coin The front side (“heads”) of a coin. The back side (“tails”) of a coin.

When two coins are tossed what is the probability of the event that head or tail on both coins *?

## Is a coin toss dependent or independent?

### Is a biased coin independent?

According to the quadratic formula, the remaining solutions are p = 1 and p = 1/2. This analysis shows that events A and B are independent only if the coins are either fair or completely biased toward either heads or tails.

Is flipping a coin mutually exclusive or independent?

In statistics and probability theory, two events are mutually exclusive if they cannot occur at the same time. The simplest example of mutually exclusive events is a coin toss. A tossed coin outcome can be either head or tails, but both outcomes cannot occur simultaneously.

What are the parts of a coin?

Parts of a Coin

• Obverse. The front side (“heads”) of a coin.
• Reverse. The back side (“tails”) of a coin.
• Edge. The outer border of a coin.
• Rim. The raised part of the edge on both sides of a coin that helps protect the coin’s design from wear.
• Legend. The principal inscription or lettering on a coin.
• Mint Mark.
• Relief.
• Field.

## How many sides are on a coin?

three sides
It has been often said there are three sides to every coin – the obverse, or heads side; the reverse, or tails side; and the third side being the edge.