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The factors of x² + 7x + 6 are?
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18 steps- The factors of are:
Identify the quadratic expression.
The expression is .
Find two numbers that multiply to the constant term (6) and add up to the coefficient of the middle term (7).
The numbers are 1 and 6, because and .
Write the factored form of the quadratic expression.
The factors are and .
The correct option is A.
- The value of is:
Combine the terms under a single square root.
Multiply the numbers inside the square root.
So, the expression becomes .
Simplify the square root by finding perfect square factors of 162.
Extract the perfect square from the square root.
The value is .
The correct option is B.
- Observe the triangles, the correct statement among the following is:
Analyze the given triangles and .
In :
Side cm
Side cm
Angle (indicated by the square symbol)In :
Side cm
Side cm
Angle (indicated by the square symbol)Compare corresponding sides and angles.
We have:
cm
cmApply the Side-Angle-Side (SAS) congruence criterion.
Since two sides and the included angle of are equal to two sides and the included angle of , the triangles are congruent.
The correspondence of vertices is , , .Write the congruence statement.
The correct option is A.
- If one side of an isosceles triangle is 5 cm & its equal sides measure 3 cm each, then half of its perimeter is:
Identify the lengths of the sides of the isosceles triangle.
The equal sides are 3 cm each. The third side is 5 cm.
So, the side lengths are 3 cm, 3 cm, and 5 cm.Calculate the perimeter of the triangle.
Perimeter
Calculate half of the perimeter.
The correct option is B.
- Two angles measure and if each angle is a supplement of the other, then calculate the value of "a".
Understand the definition of supplementary angles.
If two angles are supplementary, their sum is .
Set up the equation using the given angle measures.
Combine like terms.
Solve for .
The value of is .
- Write any two of Euclid's axioms.
Here are two of Euclid's axioms:
- Things which are equal to the same thing are equal to one another.
- The whole is greater than the part.
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