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Strike441 [17]
3 years ago
6

63 1/3% of 60 is what

Mathematics
1 answer:
saveliy_v [14]3 years ago
5 0





As a general rule, a percentage can be converted to a decimal fraction by dividing the given percentage by 100%.

63 1/3%  is equivalent to 190/3% .  Dividing this by  100%, we get 190/300, or 19/30.

63 1/3% of 60 is what?  To determine this, multiply 60 by 19/30.  That comes out to (60)(19)/30, or 2(19), or 38 (answer).
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Answer:

<em>R</em><em>M</em>79 608.51

Step-by-step explanation:

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=<em>RM</em>25 252.50

second year,

(<em>RM</em>505 050.00+<em>R</em><em>M</em>25 252.50)×5%=<em>RM</em>530 302.50×5/100

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third year,

(<em>R</em><em>M</em>530 302.50+<em>R</em><em>M</em>26 515.13)×5%=<em>R</em><em>M</em>556817.63×5/100

=<em>R</em><em>M</em>27840.88

three years interest,

<em>RM</em>25 252.50+<em>RM</em>26 515.13+<em>RM</em>27840.88=<em>RM</em>79608.51

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When do you carry the high number in vertical multiplication
tangare [24]
When it is greater than 9.

Example


15
x 5
——-

5x5 is 25, so you would leave 5 and carry the 2

2
15
x. 5
——-
5



3 0
3 years ago
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EastWind [94]
4,0


that is the ordered pair of the solution:)
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3 years ago
A linear sequence starts a+3b a+7b a+11b the 2nd term has value 19 the 5th term has value 67 work out the values of a and b
alekssr [168]

Answer:

a = -9

b = 4

Step-by-step explanation:

Given

Sequence: a+3b, a+7b, a+11b

2nd term = 19

5th term = 67

Required

Find a and b

First, the 5th term needs to be calculated;

Using formula for Arithmetic Progression (AP), the formula goes thus

T_n = T_1 + (n - 1)d

Where n = 5

T_1 = a + 3b ------------ FIrst term

d = T_2 - T_1 or T_3 - T_2 --- Difference between two successive terms

d = a + 7b - (a + 3b)

d = a + 7b -a - 3b

d = a - a + 7b - 3b

d = 4b

So, T_n = T_1 + (n - 1)d becomes

T_5 = a + 3b + (5 - 1)4b

T_5 = a + 3b + (4)4b

T_5 = a + 3b + 16b

T_5 = a + 19b

Now that we have values for 2nd and 5th term;

From the second, T2 = 19 and T5 = 67

This gives

a + 7b = 19 --- Equation 1

a + 19b = 67 ---- Equation 2

Make a the subject of formula in (1)

a = 19 - 7b

Substitute these values in equation 1

a + 19b = 67 becomes

19 - 7b + 19b = 67

19 + 12b = 67

Collect like terms

12b= 67 - 19

12b = 48

Divide both sides by 12

\frac{12b}{12} = \frac{48}{12}

b = 4

Recall that b = 4

Substitute a = 19 - 7b and nothing will hire

a = 19 - 7(4)

a = 19 - 28

a = -9

Hence, the values of a and b are -9 and 4 respectively.

5 0
3 years ago
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