All categories

4 years ago

The difference between x and half of y

Mathematics

3 answers:

Nataliya [291]4 years ago

7 0

You could do y÷2-x to get x - half of y

Eva8 [605]4 years ago

5 0

For this case we have the following variables:

variable 1: x

variable 2: y

We must rewrite the given expression, in an algebraic way.

The given expression is:

The difference between x and half of y

Rewriting the expression algebraically we have:

$x - \frac{y}{2}$

Answer:

The difference between x and half of y algebraically is:

$x - \frac{y}{2}$

Eddi Din [679]4 years ago

3 0

For this case we have the following variables:

variable 1: x

variable 2: y

We must rewrite the given expression, in an algebraic way.

The given expression is:

The difference between x and half of y

Rewriting the expression algebraically we have:

$x - \frac{y}{2}$

Answer:

The difference between x and half of y algebraically is:

$x - \frac{y}{2}$

You might be interested in

An automobile insurance company divides customers into three categories, good risks, medium risks, and poor risks. Assume that 7

Gnom [1K]

Answer:

There is a 0.64% probability that the costumer has filed a claim.

Step-by-step explanation:

Probability:

What you want to happen is the desired outcome.

Everything that can happen iis the total outcomes.

The probability is the division of the number of possible outcomes by the number of total outcomes.

Our problem has these following probabilities:

-78% that a costumer is a good risk.

-20% that a costumer is a medium risk.

-2% that a costumer is a poor risk.

Also:

- 0.5% of a good risk costumer filling an accident claim

- 1% of a medium risk costumer filling an accident claim.

-2.5% of a poor risk costumer filling an accident claim.

The question is:

What is the probability that the customer has filed a claim?

$P = P_[1} + P_{2} + P_{3}$ , in which:

- $P_{1}$ is the probability that a good risk costumer is chosen and files a claim. This probability is: the probability of a good risk costumer being chosen multiplied by the probability that a good risk costumer files a claim. So:

$P_[1} = 0.78*0.005 = 0.0039$

- $P_{2}$ is the probability that a medium risk costumer is chosen and files a claim. This probability is: the probability of a medium risk costumer being chosen multiplied by the probability that a medium risk costumer files a claim. So:

$P_[2} = 0.20*0.01 = 0.002$

- $P_{3}$ is the probability that a poor risk costumer is chosen and files a claim. This probability is: the probability of a poor risk costumer being chosen multiplied by the probability that a poor risk costumer files a claim. So: