Answer:
The largest number is 29.
Step-by-step explanation:
Let the numbers be = x , x+1 , x+2
As given, their sum is 84, we can write as:
=>
=>
=>
x = 27
So, x+1=
And x+2 =
Hence, the largest number is 29.
Can you please help with this? It's confusing. It's soling systems of equations by substitution
(i) its surface area of base;
(ii) its volume
(1000 cm², 100000 cm3)
Answer:
i = 1000cm2
ii = 100000cm3
Step-by-step explanation:
for q i
surface area of base = l* b
= 50* 20
1000cm^2
for q 2
volume l*b*h
= 50*20*10
= 100000cm^3
hope it will be helpfull
The fraction equal to 0.4 repeating is 4/9.
The fraction equal to 0.4 repeating can be determined by converting the repeating decimal into a fraction form.
We denote the repeating decimal as x. To eliminate the repeating part, we multiply both sides of the equation by a power of 10 that is equal to the number of repeating digits.
In this case, multiplying by 10 will be enough.
10x = 4.44444...
Now, subtracting x from both sides, we have:
10x - x = (4.44444...) - (0.44444...)
9x = 4
Dividing both sides by 9:
x = 4/9
Therefore, the required fraction is 4/9.
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Answer:
if it is arithmetic, ach item us increase linearly. The general term is - 175+100(n-1)
where n is the number of term.
the 4th term is 125
if it is geometic, each item us increased exponetially. T he general term is 25/9 x 3^(n-1)
where n is the number of term
the 4th term is 75
{4, 7}
{3, 4, 6, 7, 9}
{3, 6, 9}
Answer : {3, 4, 6, 7, 9}
To find the set that represents M∪N, we take union of M and N
For union of M and N, we consider all the numbers inside the circles M and N.
WE have 9 and 3 inside M. Also we have 6 inside N. 4 and 7 are in the intersection of M and N. So we consider 4 and 7 as well
M∪N = 9,3,6,4 and 7
{3, 4, 6, 7, 9} is the answer.
Answer:
The actual formula for the circumference is 2rpi. But the radius multiplied by 2 is the diameter. They are both right. Plug it the values in the formul and you will see. Sry if it doesn't make sense
Step-by-step explanation:
To find the distance traveled by a person riding once around the merry-go-round, you need to calculate the circumference. The correct calculation is based on the radius, which is 4 feet. The distance around the edge is about 8π feet.
To find the distance traveled by a person riding once around the merry-go-round, we need to calculate the circumference. The circumference of a circle can be calculated using either its radius or diameter. Clare's statement is correct: the radius of the merry-go-round is 4 feet, so the distance around the edge is about 8π feet.
Using the diameter of the merry-go-round, Andre's statement is incorrect. The formula for the circumference using the diameter is C = π * d, where d is the diameter. In this case, the distance around the edge is about 8π feet, not 4π feet as Andre suggested.
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