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JulijaS [17]
3 years ago
10

Evaluate 5+\left(-3\right)-65+(−3)−65, plus, left parenthesis, minus, 3, right parenthesis, minus, 6.

Mathematics
1 answer:
Serga [27]3 years ago
7 0

The question is not well-expressed, but it looks like you want to evaluate

5 + (-3) - 65 + (-3) - 65 + (-3) - 6

Answer:

-140

Step-by-step explanation:

First of all, note the following

- Multiplying a negative number by another negative number gives a positive number.

- Multiplying a negative number by a positive number gives a negative number.

- Multiplying a positive number by a positive number gives a positive number.

- Brackets mean multiplication.

So

5 + (-3) - 65 + (-3) - 65 + (-3) - 6

= 5 - 3 - 65 - 3 - 65 - 3 - 6

= -140

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and remember 60% also = 0.6
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so
486 = 0.6x
divide both sides by 0.6
and you'll get x which is the amount you are looking for
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Does somebody knows how to do this one? Please
sweet [91]

Answer:

∠W = 73°

∠Y = 26°

∠X = 81°

Step-by-step explanation:

∠W + ∠X + ∠Y = 180°

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Andy currently has a balance of $4,585.92 in an account he has held for 21 years. He opened the account with an initial deposit
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3 years ago
Roll a pair of dice until it lands doubles.What is the probability you will get the first doubles within three rolls? (Correct t
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Answer:

Probability of rolling doubles in first three roles = 0.4124

Probability of it taking between 5 to 7 rolls = 0.1988

Step-by-step explanation:

Let's start by the total number of possible outcomes. This is 6 for one dice, and 6 for the other. So in total that's 6 x 6 = 36 different outcomes of the dice roll.

The number of ways we can roll a double is 6.

So the probability of rolling a double would be the number of ways to roll a double divided by the total possible outcomes.

This is : \frac{6}{36} = 0.1667

The probability of NOT rolling a double: 1 - 0.1667 = 0.8333

Since the probability of rolling a double is equal to 1 - probability of not rolling a double, we can answer the first question in the following way.

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Probability of rolling a double in first THREE turns: 1 - 0.5786 = <u>0.4124</u>

The probability it will take between 5 to 7 rolls would be:

EQUATION 1: (probability of rolling no doubles in first 4 turns) x (probability of rolling a double in the next three turns)

Since we have already found the probability of rolling a double in three turns to be 0.4124, all we need to find is the probability of NOT rolling a double in the first four turns.

This is: 0.8333 * 0.8333 * 0.8333 * 0.8333 = 0.4822

Plugging this into EQUATION 1 we get: 0.4822 * 0.4124 = <u>0.1988</u>

5 0
3 years ago
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