SST MATH PHYSICS PAST PAPER 11-02-2018
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- 4x - y = 4
- 4x - 2y = 5
- 4x - 2y = 4
- None of these
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Explanation
The derivative of y = x² is dy/dx = 2x.
At x = 2, the slope is 2(2) = 4.
The tangent line equation is y - 4 = 4(x - 2), which simplifies to y = 4x - 4, or 4x - y = 4.
- Circle
- Vertical ellipse
- Horizontal ellipse
- None of these
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Explanation
To determine the type of conic section, rewrite the equation in standard form:
9x² + 4y² = 36
Divide by 36:
x²/4 + y²/9 = 1
Since 9 > 4, the major axis is vertical.
- Whole numbers
- Irrational numbers
- Rational numbers
- None of these
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Explanation
Non-terminating repeating decimals can be expressed as fractions, so they are rational numbers.
In contrast, irrational numbers have non-terminating, non-repeating decimal expansions.
- Doesn't exist
- Is zero
- Both A and B
- None of these
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Explanation
A critical point occurs where the derivative of a function is zero or does not exist.
These points are important for finding local maxima, minima, or points of inflection.
- Negative
- Natural
- Rational
- None of these
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Explanation
A sequence is a function whose domain is the set of natural numbers (1, 2, 3, ...).
Each natural number input gives a specific term in the sequence.
- 1
- 2
- 0
- None of these
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Explanation
The ratio test and root test are inconclusive when the limit of the ratio (or root) of successive terms is exactly 1.
These tests fail to determine convergence or divergence in this case.
- One
- Three
- Two
- None of these
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Explanation
A quadratic equation has the form ax² + bx + c = 0, and it typically has two roots.
These roots can be real or complex, and they can be distinct or repeated (in the case of a double root).
- Singular
- Symmetric
- Non-singular
- None of these
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Explanation
A matrix has an inverse only if its determinant is non-zero, meaning it is non-singular.
Singular matrices (with determinant = 0) do not have an inverse.
- Differentiable
- Continous
- Both A and B
- Continous but not differentiable
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Explanation
Mean Value Theorem applies to functions that are continuous on a closed interval [a, b].
And differentiable on the open interval (a, b).
- Zero
- One
- Less than one
- None of these
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Explanation
A parabola is defined as the set of points equidistant from a fixed point (focus) and a fixed line (directrix).
Its eccentricity (e) = 1, which distinguishes it from ellipses (e < 1) and hyperbolas (e > 1).