The solution for two numbers that give the multiplication of both numbers 50000 are 100 and 500.
Used the concept of multiplication which is stated as,
To multiply means to add a number to itself a particular number of times. Multiplication can be viewed as a process of repeated addition.
Given that,
The multiplication of two numbers is 50000.
Since 50000 is the multiple of 100.
So, we take the number 100.
Let us assume that, the second number is, x
For the second number, we can arrange it as,
100 Ć x = 50000
Divide on both sides by 100,
x = 50000/100
x = 500
Therefore, both numbers are 100 and 500.
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-7y -3y +2 = -8y-8
-10y +2 = -8y-8
-10y +8y = -8 -2
-2y = -10
2y = 10
y = 10/2 = 5
Answer:
y = -5/6
Step-by-step explanation:
7y - 3y + 2 = -8y - 8
12y + 2 = -8
12y = -10
y = -10/12 = -5/6
it is the identity property because it states that 2+4=2+4 and 2+4 will always equal itself, 2+4
another example of this would be 5=5
The two possible values for c are 31 and 41
Step-by-step explanation:
Given Expression:
a + b = 8
To expand,
Multiply a x with (b x + 7) =
Multiply 2 with (b x + 7) = 2 b x +14
Now, combining the above, we get
When comparing both sides, we get
a b = 15, 7 a + 2 b = c
Now, substitute above value in a + b = 8. So,
Factorising above, we get the equation as
(b - 3) (b - 5) = 0
b = 3 and 5
If b = 3, then
If b = 5, then
If a = 3, b = 5
c =7 a + 2 b = 7 (3) + 2 (5) = 21 + 10 = 31
If a = 5, b = 3
c =7 (5) +2 (3) = 35 + 6 = 41
Therefore, the values of ācā are 31 and 41.
B. 55
C. 231.5
D. 235