Answer:
Since the Frog makes a Jump every 10 seconds
( using the digits on a random number table )
- It will take 7 jumps with 2 jumps in reverse direction i.e. either left or right for the frog to be off the board in 60 seconds
- it will take 3 jumps in similar direction as well to get the frog off the board
- also 5 jumps with 1 jump in the opposite direction is what it will take to get the frog off the board as well within the time frame of 60 seconds
Step-by-step explanation:
A frog sitting exactly in the middle of a board which is 5ft long : frog is 2.5 ft from the edge of the board
every 10 seconds the frog jumps ; L or R
If he jumps ; LLRLRL ( still on Board on the left-most square )
if he jumps ; LLRLL ( He is off the Board in fifty seconds )
Since the Frog makes a Jump every 10 seconds
( using the digits on a random number table )
- It will take 7 jumps with 2 jumps in reverse direction i.e. either left or right for the frog to be off the board in 60 seconds
- it will take 3 jumps in similar direction as well to get the frog off the board
- also 5 jumps with 1 jump in the opposite direction is what it will take to get the frog off the board as well within the time frame of 60 seconds
A full rotation is 360 degrees so the required angle is 360/12 = 30 degrees.
The volume of your bed would be about 2 1/4 inches because 3*2 3/4*
1/3 = about 2 1/4
Hope this helped
Answer: 78
Step-by-step explanation:
- [6 (2) (4)] + [5 (2) (3) ]
- The first bracket, 6*2* = 12, 12 * 4 = 48
- The second bracket, 5*2 = 10, 10 * 3 = 30
- Add the answers of both brackets. 48 + 30 = 78
Answer:
The correct option is second one i.e 24 units.
Therefore the height of the triangle is

Step-by-step explanation:
Given:
An equilateral triangle has all sides equal.
ΔMNO is an Equilateral Triangle with sides measuring,

NR is perpendicular bisector to MO such that
.NR ⊥ Bisector.
To Find:
Height of the triangle = NR = ?
Solution :
Now we have a right angled triangle NRM at ∠R =90°,
So by applying Pythagoras theorem we get

Substituting the values we get

Therefore the height of the triangle is
