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san4es73 [151]
3 years ago
12

How do u, wright 12 more than the quotient of 63 and 9 in word form

Mathematics
1 answer:
QveST [7]3 years ago
4 0

Answer/Explanation:

In word form, you've already written it:

Twelve more than the quotient of sixty-three and nine

In numerical/expression form, it is:

63÷9 + 12

Quotient means division. Twelve "more" is addition.

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Write the fraction in decimal notation 3 1/100
Nesterboy [21]
3.01 is the decimal notation for 3 1/100. You keep the three in the ones place. 1/100 is a decimal. If you use long division or a calculator, you can see that 1/100 is 0.01.
7 0
4 years ago
Ann wants to buy a used car and needs to have a down payment of 35%. If the car Ann wants to buy costs $3,000, how much down pay
Inga [223]

Answer:

Ann will need a down payment of 1050 dollars

Step-by-step explanation:

The answer is 1050 because 35% of 3000 is 1050.

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6 0
3 years ago
Find the solution set to each inequality. Express the solution in set notation.
daser333 [38]

The solution to the inequality 6m + 2 > -27 is  m > -4.33

The solution to the inequality 8(p-6)>4(p-4) is  p > 8

The given inequality is:

6m  +  2  >  - 27

Subtract 2 to both sides of the inequality

6m  +  2 - 2  >  -27  -  2

6m   >  -29

Divide both sides by 6

\frac{6m}{6}> \frac{-29}{6}  \\m  > \frac{-29}{6}\\m > -4.83

For the inequality  8(p-6)>4(p-4)

Expand the inequality using the distributive rule

8p  -  48   >  4p  -  16

Collect like terms

8p  -  4p  >  -16  +  48

4p    >  32

Divide both sides of the inequality 4

\frac{4p}{4} > \frac{32}{4}\\p > 8

The solution to the inequality 6m + 2 > -27 is m > -4.33

The solution to the inequality 8(p-6)>4(p-4) is p > 8

Learn more here: brainly.com/question/15816805

3 0
3 years ago
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Step-by-step explanation:

7 0
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dlinn [17]

Answer:  

In the trapezoids ABCD and RSPQ,

Angles A, B, C and D are corresponding to the angles R, S, P and Q respectively,

Also, the sides AB, BC, CD and DA are corresponding to the sides RS, SP, PQ and QR respectively.

Since, when two figures are congruent to each other then their corresponding sides and angles are also congruent.

Here,  trapezoids ABCD and RSPQ are congruent.

Therefore, AB≅RS,  AB≅RS,  AB≅RS,  AB≅RS

And, ∠A ≅ ∠R,   ∠B ≅∠S,  ∠C≅∠P, ∠D≅∠Q


7 0
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