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What is angle of repose for lime stone?
Q. What is angle of repose for lime stone?
If angle P is three less than twice the measure angle Q angle P and angle Q are supplementary angles what are their measurements?
Assuming the angles are expressed in degrees: P = 2Q -3° (because "angle P is three less than twice the measure angle Q") P + Q = 180° (because they are supplementary angles) P+Q = 2Q - 3° + Q = 3Q -3° = 180° 3Q = 183° Q = 61° P = 2∙61° -3° = 122° - 3° = 119° If the angles are expressed in radians, the math is similar except you start with P = 2Q - 3 and P+Q = π yielding P = 2π/3 -1 and Q = π/3 +1
Angle of the sub q injections given?
90 degree
What is reflexive symmetric and transitive properties of Congruence?
Congruence is basically the same as equality, just in a different form. Reflexive Property of Congruence: AB =~ AB Symmetric Property of Congruence: angle P =~ angle Q, then angle Q =~ angle P Transitive Property of Congruence: If A =~ B and B =~ C, then A =~ C
What is the angle between vector a and vector b if vector a and vector b denote the adjacent sides of a parallelogram drawn from a point and area of parallelogram is half of ab?
Suppose the angle between the vectors is q Then area of the parallelogram = a*b*sin q Therefore a*b*sin q = 0.5*a*b sin q = 0.5 So that q = pi/6 radians or pi*5/6 radians (30 deg or 150 deg).
How do you solve if angle x and angle y are complementary and angle z and angle q are complementary and angle x and angle z are congruent then angle y is congruent to angle q?
x and y are complementary so x + y = 90 and so y = 90 - x z and q are complementary so z + q = 90 and so q = 90 - z x = z so 90 - x = 90 - z that is y = q
If angle p is a right angle and angle p and q form a linear pair then what angle is q?
Angle q will be less than 90 degrees because a right angle is 90 degrees and the 3 angles in a triangle add up to 180 degrees.
Does Q represent rational numbers?
The letter Q in blackboard bold is used to represent the set of rational numbers - Q standing for quotient.
If you divided the length of AQ by the length of WQ. What is the solution?
AQ/WQ where both numbers represent lengths produces a solution that is the ratio of the two lengths. If the two lengths quoted represent two sides of a right angled triangle then the ratio obtained would represent the Sine, Cosine or Tangent of one of the angles other than the right angle. EXAMPLE : If WQ is the hypotenuse then AQ/WQ = Sin w or Cos q If neither AQ or WQ is the hypotenuse then AQ/WQ = Tan w NOTE : Angle a is opposite side QW, Angle q is opposite side AW, Angle w is opposite side AQ
What is the Symbol to represent specific heat capacity?
Q is used to represent the total heat q is used to represent heat per unit mass. Sometimes the q will have a dot above it to represent rate of heat or a carat above it to indicate specific heat. The same is true for Q.
In triangle pqr the measure of angle p is 36 degrees the measure of angle q is five times the measure of angle r find angle q and angle r?
Sum of all three angles is 180 degrees. p = 36 so q+r = 180-36 = 144 degrees. Now, q = 5r so 144 = q+r = 5r+r = 6r so r = 144/6 = 24 and then q = 5r = 5*24=120 Answer: q = 120 deg, r = 24 deg
What implications does q angle have for patellofemoral problems?
The increased q angle typically found in females increases the risk of patellofemoral pain syndrome.
What is angle of repose for lime stone?
Q. What is angle of repose for lime stone?
What number is q for?
It can represent anything that you want - provided that you define it as such. Here are some examples:Algebra: it could represent a typical element in the set of rational numbers.Geometry: In the Cartesian plane (or space), it could represent the ordinate (second coordinate) of a point.Probability: It could represent the probability of the complement of a given event - particularly for the binomial distribution.
If angle P is three less than twice the measure angle Q angle P and angle Q are supplementary angles what are their measurements?
Assuming the angles are expressed in degrees: P = 2Q -3° (because "angle P is three less than twice the measure angle Q") P + Q = 180° (because they are supplementary angles) P+Q = 2Q - 3° + Q = 3Q -3° = 180° 3Q = 183° Q = 61° P = 2∙61° -3° = 122° - 3° = 119° If the angles are expressed in radians, the math is similar except you start with P = 2Q - 3 and P+Q = π yielding P = 2π/3 -1 and Q = π/3 +1
In exercise The angle Q represents?
starting strength
How you improve upon the strength curve using The Angle of Q and The Angle of Aforce?
Both the q and the a force are very powerful and you should be able to configure them quite rapidly.
