Here, regrouping is basically carrying.
64+43 shown vertically would be:
64
+43
-------
107
4+3 is 7, so seven is in the ones place, but that's not the point.
60+40 is 100, so you regroup by carrying the one to the hundreds place.
Hope I helped!
The ingredients that are in the same ratio as cashews to raisins would be peanuts is to dates. The ratio for cashews to nuts would be 4 is to 2 which can be reduced to 2 is to 1 which is true for peanuts is to dates. Hope this answers the question. Have a nice day. Feel free to ask more questions.
First you find the area of the rectangle portion, by multiplying 40 by 100 = 4000cm(2)
Next find the area of the triangle by multiplying 30 by 40 then dividing in half.
30*40)/2=600
Now add the two
4600cm(2)
Answer:
AC= 14 units
Step-by-step explanation:
Given
--- right-angled


Required
Find AC
The question is illustrated using the attached triangle
The angles in a triangle are:

Substitute
and 

Collect like terms



To find AC, we make use of the sine of angle C:
--- i.e. opposite/hypotenuse
So:

Make AC the subject



Step-by-step explanation:
Midpoint = 1/2(6+9,8+7)
= 1/2(15,15) = (15/2,15/2)