Answer:
-3p+9
Step-by-step explanation:
Answer:
8 degrees
Step-by-step explanation:
The temperature was -7 and then rose by 15, -7 +15 = 8
Answer:
240 grams of fat.
Step-by-step explanation:
let
c = grams of carbohydrates
p =grams of proteins
f = grams of fat.
Then from the information given:
And since 60% of the calories should come from carbohydrates and fats (which is 2280 calories)
And
Thus we have three equations:
(1).
(2).
(3).
We put equation (2) into equation (1) and solve for :
Now we put this value of into equation (3) and get:
Now from this equation we solve for c and get:
And put this value of into equation (2) and solve for:
Thus the diet will include 240 grams of fat.
Answer: It's actually 210 g
(Excuse my answer, I made a math error)
i know this is really late but its for people here now (like me) the answer would be x= -3 1/9
Write down the correct reason.
Answer:
because internal staggal angles are equal
Step-by-step explanation:
The first reason is wrong.
Angle EGH and DEG are internal staggal angles:
the two angles are on both sides of the cut line EG, and the two angles are between the two divided lines.
{the definition of internal staggal angle}
Answer:
Option C is correct.
Solution to the given system of equation is (6 , -8)
Step-by-step explanation:
Given the system of equation:
......[1]
.....[2]
Substitute the equation [1] in [2] we get;
Combine like terms;
Add 10 to both side of an equation:
Simplify:
Divide both sides by we get;
Simplify:
x = 6
Substitute the value of x =6 in equation [1] we get;
or
Simplify:
y = - 8
therefore, the solution to the given system of equation is; (6 , -8)
You can also see in the graph as shown below:
B) 21a + 17b
Eliminate
C) 21a + 2b
D) 38ab
Answer:
Option (B) is correct.
The simplified form of the given expression is
Step-by-step explanation:
Given: expression
We have to simplify the given expression and choose the correct option from given options.
Consider the given expression
Apply distributive rule,
We have,
Adding like terms,
LIKE TERMS are terms having same variable with same degree.
We have,
Thus, The simplified form of the given expression is