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kotykmax [81]
3 years ago
7

Determine where to place the decimal point in the dividend and divisor so that the quotient is between 23 and 25

Mathematics
1 answer:
timama [110]3 years ago
7 0

Answer:

Place the decimal before the last digit in both number i.e. 1602.3 and 65.4

Step-by-step explanation:

We are given the numerical expression 16023÷654.

Here, we have,

Dividend = 16023

Divisor = 654

it is required that the quotient of the division to be between 23 and 25.

If we take the numbers,

1602.3 and 65.4

This gives us,

\frac{1602.3}{65.4}=24.5.

Hence, placing the decimal before the last digit in both number will give the desired result.

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Closest answer, should be 5.40 though.

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1 year ago
Aaron scored 452.65 marks out of 600 in the final examination. How many marks did he lose?
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He lost 147.35 marks

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Take the total marks and subtract the marks he got to find the marks he lost

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3 years ago
Find the angle measure indicated to the nearest tenth:
makvit [3.9K]

Step-by-step explanation:

Sin<D = Opposite / Hypotenuse

Opposite - EC

Hyp - DE

Sin<D = EC/DE = x/9

we need x to find <D.

so -->Use pythagorean theorem.

DE^2 = EC^2 + DC^2

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EC^2 = DE^2 - DC^2 rearranged.

= 9^2 - 7^2

= 81 - 49

EC^2 = 32 Put both sides under square root.

√(EC^2) = √32

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We now have X which was representing the unknown side EC.

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To find <D Take the sine inverse of of 0.627.

<D = Arcsin(0.627) = 38.82°.

We now know <D. It's <E's turn.

A right angle triangle has a summation of interior angles of 180°.

thus, <em><D + <C + <E = 180°</em>

38.82° + 90° + <E = 180°

128.82° + <E = 180°

subtract both sides by 128.82°

0 + <E = 180° - 128.82°

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2 years ago
$10.4856round to the nearest cent
alexgriva [62]
10.49 (5 or more round up)
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3 years ago
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