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Alenkinab [10]
2 years ago
5

If a small boy, in 30 days, saved $1.00 to spend in your store, how much did he save each day?

Mathematics
2 answers:
kirza4 [7]2 years ago
8 0

Answer:

He saved 3.3 cents for 29 days and 4.3 cents for one day.

(This means a minimum of 3.3 cents each day)

Step-by-step explanation:

We divide the total amount saved by the number of days it took to save the money.

i.e $1.00 divided by 30 days

\frac{1}{30} = 0.033

He saves a minimum of $0.033 each day for 30 days

However, if he only saves $0.033 cents, he would have saved $0.99 on the thirtieth day.

0.033 x 30 = $0.99

This means he would be $0.01 short

Therefore, in order to have $1.00, he must save an extra $0.01 on one of the 30 days

This means he would save 0.033 + 0.01 = $0.043 for one day.

Where $1.00 = 100 cents

$0.033 = 3.3 cents

$0.01 = 1 cent

$0.043 = 4.3 cents

He saved 3.3 cents for 29 days and 4.3 cents for one day

3.3 x 29 = 95.7 cents

4.3 x 1 = 4.3 cents

95.7 + 4.3 = 100 cents

100 cents = $1.00

ivolga24 [154]2 years ago
6 0

Answer:

3 cents for 29 days and 4 cents for 1 day

Step-by-step explanation:

1.00 dollar / 30 days = .03 cents

3 cents x 30 = .99 cents

3 cents for 29 days and 4 cents for 1 day

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Given the table:

\left|\begin{array}{c|c|c|c|c}\text{Number of Inches}&2&10&&40\\\text{Number of Centimeters}&5.08&25.04&63.5&101.6\end{array}\right|

We want to determine the missing value on the table.

Let the missing value be x.

1 inch = 2.54 cm

x inch = 63.5

Expressing the above as a ratio

\dfrac{1}{x}=\dfrac{2.54}{63.5}  \\$Cross Multiply$\\2.54x=63.5\\$Divide both sides by 2.54$\\x=25 \:Inches

Therefore, the missing value is 25.

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If m∠3 = 54°, find the measure of each missing angle.
kiruha [24]

Answer/Step-by-step explanation:

Given that m<3 = 54°

a. <1, <2, and <3 are angles on a straight line. They add up to 180°.

m<3 is given as 54°, m<2 = 90°, therefore,

m<1 = 180 - (54 + 90) = 180 - 144

m<1 = 36°

b. <2 is indicated as a right angle. Therefore, m<2 = 90°

c. <1 and <4 are vertical opposite angles. Vertical angles are congruent, since m<1 = 36°, therefore, m<4 = 36°

d. <5 and <2 are vertical opposite angles. m<2 = m<5, therefore, m<5 = 90°

e. <6 and <3 are vertical opposite angles. m<3 = m<6, therefore, m<6 = 54°

f. m<7 + m<6 = 180° (same side interior angles are supplementary)

m<7 = 180 - m<6

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m<7 = 126°

g. m<7 + m<8 = 180° (linear pair)

126° + m<8 = 180

m<8 = 180 - 126

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h. m<9 = 180 - m<8 (linear pair)

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i. m<10 = m<8 (vertical angles)

m<10 = 54°

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m<11 = 36°

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m<12 = 180 - 36

m<12 = 144°

l. m<13 = m<11 (vertical angles)

m<13 = 36°

m. m<14 = m<12 (vertical angles)

m<14 = 144°

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