Answer:
lo siento, no lo sé
Step-by-step explanation:
Answer:
y = 567
Step-by-step explanation:
y = x^2
y = kx^2 ........k is constant
112 = k * 4^2
k = 112/ 4^2
k = 7
so,
y = x^2
if x = 9
then,
y = 7 * 9^2
y = 567
Answer:
7098
Step-by-step explanation:
For this we need to identify the area of the garden entirely and subtract the area of the parallelogram getting our land of grass.
1) 65*110=7150
2) 13*4=52
3) 7150-52=7098
Answer:
B) 
Step-by-step explanation:

- To start things off, lets convert any <em>mixed numbers</em> like
into <em>improper fractions</em>. In this case
as an improper fraction is
.

- Now let's multiply
by
. When multiplying fractions, all you need to do is multiply the numerators and denominators separately. Your final answer should be
. - *Note: a <em>negative </em>times a <em>negative </em>is a <em>positive</em>, so that's why we now have an even number in front of
instead of a negative number.

- Now we want to isolate
, so we'll have to divide
by
, but dividing these two fractions seems like a pain. To make things a bit easier, let's turn our improper fraction into a whole number. To change this improper fraction into a whole number, we should ask ourselves what times
is equal to
? In this case, the answer is 3, so
is actually the same thing as the whole number
. - *Note: In general, keeping fractions as either improper fractions or whole numbers will make doing math easier. Avoid mixed numbers like
when trying to do math and simply change improper fractions into mixed numbers once you have your final solution.

- Now divide
by
. Think of it as multiplying the denominator of
by
.

Answer:
492,800
Step-by-step explanation:
Given ith term of an arithmetic sequence as shown:
ai = a(i-1)+2
and a1 = 5
When i = 2
a2 = a(2-1)+2
a2 = a1+2
a2 = 5+2
a2 = 7
When i = 3
a3 = a(3-1)+2
a3 = a2+2
a3 = 7+2
a3 = 9
It can be seen that a1, a2 and a3 forms an arithmetic progression
5,7,9...
Given first term a1 = 5
Common difference d = 7-5= 9-7 = 2
To calculate the sum of the first 700 of the sequence, we will use the formula for finding the sum of an arithmetic sequence.
Sn = n/2{2a1+(n-1)d}
Given n = 700
S700 = 700/2{2(5)+(700-1)2}
S700 = 350{10+699(2)}
S700 = 350{10+1398}
S700 = 350×1408
S700 = 492,800
Therefore, the sum of the first 700 terms in the sequence is 492,800