Answer: AC = 20.5 cm CB = 14.5 cm
Step-by-step explanation:
Since we know that segment AC is 6 cm longer than CB, we can can substitute AC as CB + 6.
CB = CB
AC = CB + 6
We know that AB is 35 cm, and AB is made up of AC and CB, so we now have the equation CB + CB + 6 = 35
Now, we solve.
CB + CB + 6 = 35
2CB = 29
CB = 29/2
CB = 14.5 cm
AC = CB + 6 = 14.5 + 6 = 20.5 cm
Answer:
AC = 20.5 cm
CB = 14.5 cm
Step-by-step explanation:
Let x be the distance from point C to point B:
Given that the distance from A to C is 6 cm longer than the distance from C to B, then:
Now, we know that segment AB is 35 cm long, and it can be expressed as the sum of AC and CB, so:
Solve for x:
So, the lengths of the two line segments are:
2 over 6, because 2 over 3 minus 2 times 1 over 6 equals 2 over 3 minus 2 over 6
1 over 6, because 2 over 3 minus 2 times 1 over 6 equals 2 over 3 minus 3 over 6
1 over 6, because 2 over 3 minus 2 times 1 over 6 equals 2 over 3 minus 2 over 6
Please give explaination of your answer
Answer:
the second one
2 over 6, because 2 over 3 minus 2 times 1 over 6 equals 2 over 3 minus 2 over 6
Step-by-step explanation:
Answer:10
Step-by-step explanation:
The cost of each adult ticket is $28, but there is no solution for the cost of each student ticket in this case.
To solve this problem, we can set up a system of equations using the given information. Let's represent the cost of an adult ticket as 'a' and the cost of a student ticket as 's'. From the first equation, we know that 4a + 2s = 64. From the second equation, we know that 3a + 3s = 60. Now we can solve this system of equations.
Multiplying both sides of the second equation by 2 gives us 6a + 6s = 120. We can subtract the first equation from this equation to eliminate 's'.
6a + 6s - (4a + 2s) = 120 - 64
Expanding and simplifying the equation gives us 2a = 56. Dividing both sides by 2, we find that a = 28. Now we can substitute this value into either of the original equations to find 's'.
Using the first equation: 4(28) + 2s = 64
Simplifying the equation gives us 112 + 2s = 64
Subtracting 112 from both sides gives us 2s = -48. Dividing both sides by 2, we find that s = -24.
However, since we're talking about the cost of tickets, we can't have a negative value. Therefore, there is no solution for 's' in this case.
The cost of each adult ticket is $28, but there is no solution for the cost of each student ticket in this case.
#SPJ12
Answer:y=3
Step-by-step explanation:
Answer:(0,5)
Step-by-step explanation:
Y-3=2(x+1)
Rewrite it
2(x+1)=y-3
Sub. 0 for xto find y
2=y-3
Y-3=2
Y=2+3
Y=5
5-3=2(x+1)
2=2x+2
2x+2=2
2x=-2+2
2x= 0
X=0
To check
5-3=2(0+1)
2=2(1)
2= 2
It checks