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3 years ago

How many times does 10 go into 44 with remainder

Mathematics

2 answers:

Norma-Jean [14]3 years ago

6 0

Hello there! The number 10 can go into the number 44 a total of 4 times with a remainder of 4.

To solve this question, think: <em>What is the biggest number that is less than or equal to 44 that is divisible by 10? </em>

You can find the answer to this question by listing the multiples of 10.

10: 10, 20, 30, 40, 50

The biggest number divisible by 10 and less than 44 is 40, since 50 is greater than 44 it won't work.

Now, let's think. Since 10 is divisible by 40 and 50 it won't evenly fit into 44, so there will be some remainder. To find the remainder, subtract the biggest number 10 can fit into (40) from 44.

44 - 40 = 4.

So, this means 10 goes into 44 4 times with remainder of 4.

Whew, that's a lot of 4's! I hope my answer could help solve your question, please let me know if you need further assistance with it! And as always, have a great rest of your day :)

ankoles [38]3 years ago

4 0

Answer:

Answer: 4 Remainder :4

Step-by-step explanation:

10 | 44 |

10*4 = 40

44-40

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3 years ago

The third term of a sequence is 120. The fifth term is 76.8. Write an explicit rule representing this geometric sequence.

juin [17]

The nth term of the geometric sequence is:
an=ar^(n-1)
where
a=first term
r=common ratio
n=nth term
from the question:
120=ar(3-1)
120=ar^2
a=120/(r^2)....i
also:
76.8=ar^(5-1)
76.8=ar^4
a=76.8/r^4.....i
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120/r^2=76.8/r^4
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120r²=76.8
r²=76.8/120
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4 0

3 years ago

Read 2 more answers

Line segment AB has endpoints A(1, 2) and B(5, 3). Find the coordinates of the point that divides the line segment directed from

Tanzania [10]

Answer:

The coordinates of the point that divides the line segment directed from A to B in the ratio of 1:3 is P ( 2 , 2.25 ).

Step-by-step explanation:

Given:

Let Point P ( x , y ) divides Segment Am in the ratio 1 : 3 = m : n (say)

point A( x₁ , y₁) ≡ ( 1 , 2)

point B( x₂ , y₂) ≡ (5 , 3)

To Find:

point P( x , y) ≡ ?

Solution:

IF a Point P divides Segment AB internally in the ratio m : n, then the Coordinates of Point P is given by Section Formula as

$x=\frac{(mx_{2} +nx_{1}) }{(m+n)}\\ \\and\\\\y=\frac{(my_{2} +ny_{1}) }{(m+n)}\\\\$

Substituting the values we get

$x=\frac{(1\times 5 +3\times 1) }{(1+3)}\\ \\and\\\\y=\frac{(1\times 3 +3\times 2) }{(1+3)}\\\\\therefore x = \frac{8}{4}=2 \\\\and\\\therefore y = \frac{9}{4}=2.25 \\\\\\\therefore P(x,y) = (2 , 2.25)$

The coordinates of the point that divides the line segment directed from A to B in the ratio of 1:3 is P ( 2 , 2.25 ).

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3 years ago

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