1 zero pair of 25 was added to bring given function into vertex form.
<h3>What is a Zero Pair ?</h3>
A zero Pair is the set of two numbers which when added together gives 0.
The function given is
f(x) = x² -10x -4
To convert it into the vertex form
y = a(x-h)² +k
f(x) = x² -10x +25 -25 -4
f(x) = x² -10x +5² -25-4
f(x) = (x-5)² -29
Therefore this is the given function's vertex form and
1 zero pair of 25 was added to bring it into that.
Therefore Option D is the answer.
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Answer:
C)No Solution
Step-by-step explanation:
Given 2 equations
Mentioned to solve using eliminations method
4x-2y=1
2x-y=2
Multiply second equation with 2
⇒second equation is 4x-2y=4
Now subtract second equation from 1st equation
4x-2y-(4x-2y)=1-4
4x-4x-2y+2y=-3
0+0=3
0=3
But 0≠3
Therefore there exists no solutions for the given pair of equations
Both equations are Parallel lines as they have the same slope
Starting with ...
1) Multiply by the inverse of the coefficient multiplying the sum with M, then subtract m.
2) Multiply by g/T²
Answer:
22
Step-by-step explanation:
2x-7(y+1)
-7(-3+1)=14
2*4=8
8+14 is 22
